Zoom lens system having an image blur compensation function

Abstract

A zoom lens system has the first to fifth lens units from the object side. Refractive powers of the first to fifth lens units are positive, negative, negative, positive, negative, respectively. During zooming, the distances between the lens units are varied. Image blur compensation is made by parallel decentering the second lens unit. When f2 is the focal length of the second lens unit, f5 is the focal length of the fifth lens unit, and fw is the focal length of the entire lens system, then the following conditions are satisfied.0.2<|f2/fw|<4.00.2<|f5/fw|<0.4

Description

BACKGROUND OF THE INVENTION

1. Field of the Invention

The present invention relates to a zoom lens system having an image blur compensating function, and more specifically, to a zoom lens system suitable for use as a telephoto zoom lens and a standard/standard high-magnification zoom lens system for single-lens reflex cameras and digital cameras capable of preventing image blurring caused by vibration of an image plane (e.g. vibration of an image plane caused by camera shake when photographing is performed with the camera held in hands).

2. Description of the Prior Art

Conventionally, unsuccessful photography resulted mostly from camera shake and failure in focusing. In recent years, however, most cameras have adopted the autofocus mechanism and the focusing accuracy of the autofocus mechanism has improved, so that the failure in focusing is hardly a cause of unsuccessful photography. On the other hand, the standard lens system mounted in cameras has been shifted from the fixed focal length lens system to the zoom lens system and the focal length at the telephoto limit and the magnification have been increased accordingly, so that image blur resulting from camera shake is very likely caused. Consequently, it is no exaggeration to say that unsuccessful photography results from camera shake. For this reason, an image blur compensating function is indispensable to taking optical systems.

As the zoom lens system having an image blur compensating function, various types have been known. For example, Japanese Laid-open Patent Application No. H6-337375 discloses a telephoto zoom lens system comprising five lens units of positive, negative, negative, positive, negative configuration or positive, negative, positive, positive, negative configuration wherein image blur compensation is made by moving the entire second lens unit vertically (i.e. in a direction perpendicular) to the optical axis. Japanese Laid-open Patent Application No. H5-232410 discloses a telephoto zoom lens system comprising four lens units of positive, negative, positive, positive configuration wherein image blur compensation is made by moving the entire second lens unit vertically to the optical axis. As a commercially available zoom lens system having an image blur compensating function, a zoom lens system is known comprising six lens units of positive, negative, positive, negative, positive, negative configuration wherein image blur compensation is made by moving the entire second lens unit vertically to the optical axis.

However, the above-described conventional zoom lens systems having an image blur compensating function are defective since the total length is too long at the wide angle limit and at the telephoto limit. Even though a zoom lens system has an image blur compensating function, it is undesirable if the lens system is large in size compared with a zoom lens system having no image blur compensating function because the use of such a large-size lens system is disadvantageous in improving portability and handiness. In the zoom lens system having an image blur compensating function, not only the optical quality is necessarily excellent in a normal condition (hereinafter, referred to as “pre-decentering condition”) but also the optical quality is necessarily maintained excellent in a compensated condition (hereinafter, referred to as “post-decentering condition”) by preventing aberrations from being caused by the decentering of the lens (hereinafter, aberrations caused by decentering will be referred to as “decentering aberrations”).

As the taking optical system having an image blur compensating function, various other types have also been proposed. For example, Japanese Laid-open Patent Application No. H5-224160 discloses a zoom lens system comprising five lens units of positive, negative, positive, positive, negative configuration wherein the fifth lens unit is divided into a front lens unit having a negative refractive power and a rear lens unit having a positive refractive power and image blur compensation is made by moving the front lens unit having a negative refractive power vertically to the optical axis. Japanese Laid-open Patent Application No. H7-199124 discloses a zoom lens system comprising four lens units of positive, negative, positive, positive configuration wherein image blur compensation is made by moving the entire third lens unit vertically to the optical axis. Japanese Laid-open Patent Application No. H2-135408 discloses a telephoto lens system comprising four lens units of positive, negative, positive, negative configuration wherein image blur compensation is made by moving the entire second lens unit or the entire third lens unit vertically to the optical axis. Japanese Laid-open Patent Application No. H6-289298 discloses a zoom lens system comprising four lens units of positive, negative, positive, positive configuration wherein image blur compensation is made by moving the entire second lens unit vertically to the optical axis.

In the zoom lens systems disclosed in Japanese Laid-open Patent Applications No. H5-232410, No. H5-224160 and No. H6-289298 wherein image blur compensation is made by moving a plurality of lenses vertically to the optical axis, the weight of the moved lenses is heavy and the lens frames for holding them are large, so that the driving system for driving image blur compensation is greatly burdened. This results in an increase in size of the image blur compensation driving system and a delay in response to decentering. Additionally, in the zoom lens system disclosed in Japanese Laid-open Patent Application No. H5-224160, since the fifth lens unit is largely moved during zooming, it is necessary to largely move the heavy image blur compensation driving system during zooming, so that the moving means for zooming is largely burdened. Since the difference in image blur compensation movement amount between at the wide-angle limit and at the telephoto limit is great, the accuracy of calculating the image blur compensation movement amount degrades.

In the zoom lens system disclosed in Japanese Laid-open Patent Application No. H7-199124 wherein image blur compensation is made by moving the entire third lens unit, since the third lens unit is formed of one doublet lens, the lens moved for image blur compensation is light in weight. However, since the degree of freedom of aberration correction of one doublet lens is too low, it is impossible for the third lens unit to largely contribute to zooming, so that the optical system excessively increases in size. Since the overall size is great, the optical system is, although suitable for use as the taking optical system for video cameras, too large in size for use as the standard zoom taking optical system for single lens reflex cameras and compactness is lost.

In the zoom lens system disclosed in Japanese Laid-open Patent Application No. H6-337375, since image blur compensation is made by moving one doublet lens, the lens moved for image blur compensation is light in weight. However, since the angles of view used are biased toward the telephoto side, the optical system is too large in size for use as the standard zoom lens system.

In the zoom lens systems disclosed in Japanese Laid-open Patent Applications No. H5-232410 and No. H7-199124, since the angles of view used are biased toward the telephoto side, the optical system is too large in size for use as the standard zoom lens system. In Japanese Laid-open Patent Application No. H2-135408, since the disclosed optical system is a fixed focal length lens system, its arrangement for image blur compensation does not fulfill the recent requirements for the zoom lens system having an image blur compensating function.

SUMMARY OF THE INVENTION

An object of the present invention is to provide a zoom lens system having an image blur compensating function being short in total length and compact, wherein aberrations are excellently corrected in both the normal and compensated conditions.

Another object of the present invention is to provide a zoom lens system having an image blur compensating function where the lens unit moved for image blur compensation is light in weight.

To achieve the above-mentioned objects, a zoom lens system having an image blur compensating function according to the present invention is provided with, from the object side, a first lens unit having a positive refractive power and a second lens unit having a negative refractive power, wherein zooming is performed by varying the distances between the lens units. The first lens unit is moved toward the object side during zooming from the wide-angle limit to the telephoto limit. Image blur compensation is made by moving a part of any of the second lens unit and succeeding lens units vertically to the optical axis.

BRIEF DESCRIPTION OF THE DRAWINGS

This and other objects and features of this invention will become clear from the following description, taken in conjunction with the preferred embodiments with reference to the accompanied drawings in which:

FIGS. 1A to 1 D are views of assistance in explaining a cause of image degradation of an image blur compensating optical system;

FIGS. 2A and 2B are views of assistance in explaining the relationship between the optical system and the coordinates;

FIGS. 3A and 3B are views of assistance in explaining the difference in light passage position caused by decentering;

FIG. 4 is a view of assistance in explaining the rotational conversion of the object plane;

FIG. 5 is a view of assistance in explaining the aberration coefficients of reversed and non-reversed optical systems;

FIGS. 6A and 6B are views of assistance in explaining the rotational conversion;

FIG. 7 is a view of assistance in explaining the conversion to the image plane;

FIG. 8 shows the lens arrangement of a first embodiment;

FIGS. 9A to 9 I show longitudinal aberration curves of the first embodiment before decentering;

FIGS. 10A to 10 E show meridional lateral aberration curves of the first embodiment at the wide angle limit before and after decentering;

FIGS. 11A to 11 E show meridional lateral aberration curves of the first embodiment at the telephoto limit before and after decentering;

FIG. 12 shows the lens arrangement of a second embodiment;

FIGS. 13A to 13 I show longitudinal aberration curves of the second embodiment before decentering;

FIGS. 14A to 14 E show meridional lateral aberration curves of the second embodiment at the wide angle limit before and after decentering;

FIGS. 15A to 15 E show meridional lateral aberration curves of the second embodiment at the telephoto limit before and after decentering;

FIG. 16 shows the lens arrangement of a third embodiment;

FIGS. 17A to 17 I show longitudinal aberration curves of the third embodiment before decentering;

FIGS. 18A to 18 E show meridional lateral aberration curves of the third embodiment at the wide angle limit before and after decentering;

FIGS. 19A to 19 E show meridional lateral aberration curves of the third embodiment at the telephoto limit before and after decentering;

FIG. 20 shows the lens arrangement of a fourth embodiment;

FIGS. 21A to 21 I show longitudinal aberration curves of the fourth embodiment before decentering;

FIGS. 22A to 22 E show meridional lateral aberration curves of the fourth embodiment at the wide angle limit before and after decentering;

FIGS. 23A to 23 E show meridional lateral aberration curves of the fourth embodiment at the telephoto limit before and after decentering;

FIG. 24 shows the lens arrangement of a fifth embodiment;

FIGS. 25A to 25 I show longitudinal aberration curves of the fifth embodiment before decentering;

FIGS. 26A to 26 E show meridional lateral aberration curves of the fifth embodiment at the wide angle limit before and after decentering;

FIGS. 27A to 27 E show meridional lateral aberration curves of the fifth embodiment at the telephoto limit before and after decentering;

FIG. 28 shows the lens arrangement of a sixth embodiment;

FIGS. 29A to 29 I show longitudinal aberration curves of the sixth embodiment before decentering;

FIGS. 30A to 30 E show meridional lateral aberration curves of the sixth embodiment at the wide angle limit before and after decentering;

FIGS. 31A to 31 E show meridional lateral aberration curves of the sixth embodiment at the telephoto limit before and after decentering;

FIG. 32 shows the lens arrangement of a seventh embodiment;

FIGS. 33A to 33 I show longitudinal aberration curves of the seventh embodiment before decentering;

FIGS. 34A to 34 E show meridional lateral aberration curves of the seventh embodiment at the wide angle limit before and after decentering;

FIGS. 35A to 35 E show meridional lateral aberration curves of the seventh embodiment at the telephoto limit before and after decentering;

FIG. 36 shows the lens arrangement of an eighth embodiment;

FIGS. 37A to 37 I show longitudinal aberration curves of the eighth embodiment before decentering;

FIGS. 38A to 38 E show meridional lateral aberration curves of the eighth embodiment at the wide angle limit before and after decentering;

FIGS. 39A to 39 E show meridional lateral aberration curves of the eighth embodiment at the telephoto limit before and after decentering;

FIG. 40 shows the lens arrangement of a ninth embodiment;

FIGS. 41A to 41 I show longitudinal aberration curves of the ninth embodiment before decentering;

FIGS. 42A to 42 E show meridional lateral aberration curves of the ninth embodiment at the wide angle limit before and after decentering;

FIGS. 43A to 43 E show meridional lateral aberration curves of the ninth embodiment at the telephoto limit before and after decentering;

FIG. 44 shows the lens arrangement of a tenth embodiment;

FIGS. 45A to 45 I show longitudinal aberration curves of the tenth embodiment before decentering;

FIGS. 46A to 46 E show meridional lateral aberration curves of the tenth embodiment at the wide angle limit before and after decentering;

FIGS. 47A to 47 E show meridional lateral aberration curves of the tenth embodiment at the telephoto limit before and after decentering;

FIG. 48 shows the lens arrangement of an eleventh embodiment;

FIGS. 49A to 49 I show longitudinal aberration curves of the eleventh embodiment before decentering;

FIGS. 50A to 50 E show meridional lateral aberration curves of the eleventh embodiment at the wide angle limit before and after decentering;

FIGS. 51A to 51 E show meridional lateral aberration curves of the eleventh embodiment at the telephoto limit before and after decentering;

FIG. 52 shows the lens arrangement of a twelfth embodiment;

FIGS. 53A to 53 I show longitudinal aberration curves of the twelfth embodiment before decentering;

FIGS. 54A to 54 E show meridional lateral aberration curves of the twelfth embodiment at the wide angle limit before and after decentering;

FIGS. 55A to 55 E show meridional lateral aberration curves of the twelfth embodiment at the telephoto limit before and after decentering;

FIG. 56 shows the lens arrangement of a thirteenth embodiment;

FIGS. 57A to 57 I show longitudinal aberration curves of the thirteenth embodiment before decentering;

FIGS. 58A to 58 E show meridional lateral aberration curves of the thirteenth embodiment at the wide angle limit before and after decentering;

FIGS. 59A to 59 E show meridional lateral aberration curves of the thirteenth embodiment at the telephoto limit before and after decentering;

FIG. 60 shows the lens arrangement of a fourteenth embodiment;

FIGS. 61A to 61 I show longitudinal aberration curves of the fourteenth embodiment before decentering;

FIGS. 62A to 62 E show meridional lateral aberration curves of the fourteenth embodiment at the wide angle limit before and after decentering;

FIGS. 63A to 63 E show meridional lateral aberration curves of the fourteenth embodiment at the telephoto limit before and after decentering;

FIG. 64 shows the lens arrangement of a fifteenth embodiment;

FIGS. 65A to 65 I show longitudinal aberration curves of the fifteenth embodiment before decentering;

FIGS. 66A to 66 E show meridional lateral aberration curves of the fifteenth embodiment at the wide angle limit before and after decentering;

FIGS. 67A to 67 E show meridional lateral aberration curves of the fifteenth embodiment at the telephoto limit before and after decentering;

FIG. 68 shows the lens arrangement of a sixteenth embodiment;

FIGS. 69A to 69 I show longitudinal aberration curves of the sixteenth embodiment before decentering;

FIGS. 70A to 70 E show meridional lateral aberration curves of the sixteenth embodiment at the wide angle limit before and after decentering;

FIGS. 71A to 71 E show meridional lateral aberration curves of the sixteenth embodiment at the telephoto limit before and after decentering;

FIG. 72 shows the lens arrangement of a seventeenth embodiment;

FIGS. 73A to 73 I show longitudinal aberration curves of the seventeenth embodiment before decentering;

FIGS. 74A to 74 E show meridional lateral aberration curves of the seventeenth embodiment at the wide angle limit before and after decentering;

FIGS. 75A to 75 E show meridional lateral aberration curves of the seventeenth embodiment at the telephoto limit before and after decentering;

FIG. 76 shows the lens arrangement of an eighteenth embodiment;

FIGS. 77A to 77 I show longitudinal aberration curves of the eighteenth embodiment before decentering;

FIGS. 78A to 78 E show meridional lateral aberration curves of the eighteenth embodiment at the wide angle limit before and after decentering;

FIGS. 79A to 79 E show meridional lateral aberration curves of the eighteenth embodiment at the telephoto limit before and after decentering;

FIG. 80 shows the lens arrangement of a nineteenth embodiment;

FIGS. 81A to 81 I show longitudinal aberration curves of the nineteenth embodiment before decentering;

FIGS. 82A to 82 E show meridional lateral aberration curves of the nineteenth embodiment at the wide angle limit before and after decentering;

FIGS. 83A to 83 E show meridional lateral aberration curves of the nineteenth embodiment at the telephoto limit before and after decentering;

FIG. 84 shows the lens arrangement of a twentieth embodiment;

FIGS. 85A to 85 I show longitudinal aberration curves of the twentieth embodiment before decentering;

FIGS. 86A to 86 E show meridional lateral aberration curves of the twentieth embodiment at the wide angle limit before and after decentering;

FIGS. 87A to 87 E show meridional lateral aberration curves of the twentieth embodiment at the telephoto limit before and after decentering;

FIG. 88 shows the lens arrangement of a twenty-first embodiment;

FIGS. 89A to 89 I show longitudinal aberration curves of the twenty-first embodiment before decentering;

FIGS. 90A to 90 E show meridional lateral aberration curves of the twenty-first embodiment at the wide angle limit before and after decentering;

FIGS. 91A to 91 E show meridional lateral aberration curves of the twenty-first embodiment at the telephoto limit before and after decentering;

FIG. 92 shows the lens arrangement of a twenty-second embodiment;

FIGS. 93A to 93 I show longitudinal aberration curves of the twenty-second embodiment before decentering;

FIGS. 94A to 94 E show meridional lateral aberration curves of the twenty-second embodiment at the wide angle limit before and after decentering; and

FIGS. 95A to 95 E show meridional lateral aberration curves of the twenty-second embodiment at the telephoto limit before and after decentering.

DESCRIPTION OF THE PREFERRED EMBODIMENTS

Hereinafter, zoom lens systems having an image blur compensating function embodying the present invention will be described with reference to the drawings.

Decentering Aberration and Decentering Aberration Coefficient

First, the definition of aberration degradation of the optical system having an image blur compensating function (hereinafter, referred to as “image blur compensating optical system”) like the zoom lens systems according to the present invention will be described with reference to FIGS. 1A to 1 D. The decentering aberrations (off-axial image point shift error, one-side blur, axial coma, and axial lateral chromatic aberration) shown in the figures cause the image degradation of the image blur compensating optical system.

[Off-axial Image Point Shift Error] ( FIG. 1A )

In decentered optical systems, distortion error is caused in addition to the normal distortion. For this reason, in the image blur compensating optical system, when compensation is made so that the axial image point (i.e. image point in the center of the image plane) is completely maintained stationary, the off-axial image point is not completely stationary, so that image blurring is caused. In FIG. 1A , 1 is a film image plane, 2 is the image point in the compensated condition (post-decentering condition), 3 is the image point in the normal condition (pre-decentering condition), and 4 represents the direction of image blur compensation.

The following expression (a) holds when the optical axis is in the direction of the X-axis, the direction of image blur is the direction of the Y-axis (i.e. the image blur compensation direction 4 is also the direction of the Y-axis), and Y(y′, z′, θ) is the y coordinates {Y(0, 0, θ)=0 always holds because compensation is made so that the axial image point is completely maintained stationary} of the actual image point of a light ray with a paraxial image point of (y′, z′) at a correction angle θ:

 ΔY(y′, z′, θ)=Y(y′, z′, θ)−Y(y′, z′, 0)  (a)

Unless otherwise specified, an off-axial image point shift error ΔY Y ′ with respect to the image point on the Y-axis and an off-axial image point shift error ΔY Z ′ with respect to the image point on the Z-axis are represented by the following expressions (b) and (c):

ΔY Y ′={ΔY(0.7 field, 0, 0.7°)+ΔY(−0.7 field, 0 , 0.7°)}/2  (b)

ΔY Z ′=ΔY(0, 0.7 field, 0.7°)  (c)

Here, 0.7 field is approximately 12 mm for the 24 mm film according to the new photographic standards.

[One-side Blur] ( FIG. 1B )

In FIG. 1B , 5 is an image plane asymmetrical with respect to the optical axis AX and 6 is an image plane symmetrical with respect to the optical axis AX. Because of the asymmetry of the optical system, the image plane 5 is asymmetrical with respect to the optical axis AX. A meridional one-side blur ΔM′ and a sagittal one side blur ΔS′ caused by the asymmetry of the image plane are represented by the following expressions (d) and (e):

ΔM′={meridional value (y′=0.7 field, z=0, θ=0.7°)−meridional value (y′=−0.7 field, z=0, θ=0.7°)}/2  (d)

ΔS′={sagittal value(y′=0.7 field, z=0, θ=0.7°)−sagittal value(y′=−0.7 field, z=0, θ=0.7°)}/2  (e)

[Axial Coma] ( FIG. 1C )

In FIG. 1C , 7 is an axial luminous flux and 8 is an axial principal ray. Since the axial luminous flux 7 is not symmetrical with respect to the axial principal ray 8 as shown in the figure, coma is caused. Axial coma AXCM caused in the axial luminous flux 7 is represented by the following expression (f):

AXCM={Y(Upper Zonal, θ=0.7°)+Y(Lower Zonal, θ=0.7°))/2  (f)

[Axial Lateral Chromatic Aberration] ( FIG. 1D )

The image point shifts due to the difference in wavelength. Therefore, when the optical system is asymmetrical, the image point shifts also in the axial light. Axial lateral chromatic aberration caused in the axial principal ray is represented by the following expression (g):

(Axial lateral chromatic aberration)={Y(g-line, θ=0.7°)−Y(d-line, θ=0.7°)}tm (g)

With respect to the above-described decentering aberrations, Yoshiya Matsui's paper “Third-order Aberration Theory of Optical System Where Decentering Exits” (JOEM, June 1990) shows an application method. Although the method is suitable for a case where the normal taking lens system is decentered due to an attachment error, it cannot be directly applied to the image blur compensating optical system where the coaxial relationship among the object plane, the taking lens system and the image plane breaks. In order that the method of the paper may be directly applied to the image blur compensating optical system, the aberrations of the actual image blur compensating optical system are expressed by normal third-order aberration coefficients by performing the following conversions of expressions:

Application of Decentering Aberration Coefficients to Image blur compensating Optical System

Referring to FIGS. 2A and 2B showing the relationship between the optical system and the coordinates, how to obtain decentering aberration coefficients will be described. In FIG. 2A , ax is a reference axis of the optical system, PS 1 is an entrance pupil surface, PS 2 is an exit pupil surface, and HS 1 and HS 2 are principal planes. FIGS. 2B shows the portion of PT in FIG. 2 A. First, the expressions are defined as follows:

tanω·cos φω=y/ g $

tanω·sin φω=Z/ g $

R·cos φR=( g $/ g )·Y*

R·sin φR=( g $/ g )·Z*

where g is the distance from the entrance pupil surface to the object plane (object surface) OS, g$ is the distance from the object side principal plane to the object plane OS, ω is an angle which the straight line between the object point and the object side principal point H forms to the reference axis, φω is its azimuth, R is the entrance pupil radius converted onto the object side principal plane, and φR is its azimuth.

The image point shift amounts ΔY and ΔZ on the image plane (image surface) IS when a νth surface counted from the object side is parallel decentered in the direction of the Y-axis by a small amount Eν are represented by the following expressions (1A) and (1B):

ΔY=−(Eν/2α k ′)·[(ΔE)ν+(N·tan ω) 2 ·{(2+cos 2φω)·(VE 1 )ν−(VE 2 )ν}

+2R·(N·tan ω)·{(2 cos(φR−φω)+cos(φR+φω))·(IIIE)ν+cos φR·cos φω·(PE)ν}+R 2 ·(2+cos 2φR)·(IIE)ν]  (1A)

ΔZ=−(Eν/2α k ′)·[(N·tan ω) 2 ·sin 2φω·(VE 1 )ν+2R·(N·tan ω)·{sin(φR+φω)·(IIIE)ν+sin φR·sin φω(PE)ν}+R 2 ·sin 2φR·(IIE)ν]  (1B)

Here, when (ΔE)ν is a prismatic effect (lateral shift of the image), (VE 1 )ν and (VE 2 )ν are rotationally asymmetric distortions, (IIIE)ν and (PE)ν are a rotationally asymmetric astigmatism and an inclination of the image surface, respectively, and (IIE)ν is a rotationally asymmetric coma which is present also on the axis, the decentering aberration coefficients representing the effects of the decentering are represented by the following expressions (1C) to (1H) based on the aberration coefficients of from the νth surface to the image surface (# is a suffix representative of “on the object surface”). In the case of rotational decentering, the decentering aberration coefficients are represented by expressions similar to the expressions (1A) to (1H):

(ΔE)ν=−2(αν′−αν)  (1C)

(VE 1 )ν=[{αν′·μ=ν+1 →k )ΣVμ)−{αν·(ν=ν→ k )ΣVμ}]−[{αν′#·(μ=ν+1 →k )ΣIIIμ}−(αν#·(μ=ν→ k )ΣIIIμ}]  (1D)

(VE 2 )ν={αν′#·(μ=ν+1 →k )ΣPμ)−{αν#·(μ=ν→ k )ΣPμ}  (1E)

(IIIE)ν=[{αν′·(μ=ν+1 →k )ΣIIIμ}−(αν·(ν=ν→ k )ΣIIIμ}]−[{αν′#·(μ=ν+1 →k )ΣIIμ}{−{αν#·(μ=ν→ k )ΣIIμ}]  (1F)

(PE)ν={αν′·(μ=ν+1 →k )ΣPμ}−{αν·(μ=ν→ k )ΣPμ}  (1G)

(IIE)ν=[{αν′·(μ=ν+1 →k )ΣIIμ}−{αν·(μ=ν→ k )ΣIIμ}]−[{αν′#·(μ=ν+1 →k )ΣIμ}−{αν#·(μ=ν→ k )ΣIμ}]  (1H)

However, in order to apply the decentering aberration coefficients to the image blur compensating optical system, it is necessary to use the aberration coefficients from the image surface IS by reversing the optical system to replace the image surface IS with the object surface OS. That is, the image point shift amount must be converted to that on the object surface OS. The reasons therefor will be described below.

The first reason is that the light passage position varies due to decentering. As shown in FIG. 3A (L 1 is a light ray before decentering and L 2 is a light ray after decentering), according to the method shown in the above-mentioned paper of Yoshiya Matsui's, the light passage position on the image surface IS side of a decentered lens LS is changed by the decentered lens LS. Consequently, the aberration coefficients of the decentered lens LS and the lens units disposed between the decentered lens LS and the image surface IS relate to the decentering aberration coefficients. On the contrary, as shown in FIG. 3B (M 1 is a light ray before image blur compensation and M 2 is a light ray after image blur compensation), in the image blur compensating optical system, (ideally,) the light passage position on the object side of the decentered lens LS before the image blur compensation is different from that after image blur compensation. Consequently, the aberration coefficients of the decentered lens LS and the lens units disposed on the object side thereof relate to the decentering aberration coefficients.

The second reason is that aberration degradation is caused due to the rotational conversion of the object surface. According to the method of the above-described paper of Yoshiya Matsui's, an object surface OS, and the image surface IS are both immovable. In the image blur compensating optical system, however, the object surface OS 1 rotates as shown in FIG. 4 . For this reason, the off-axial image point shift error and the one-side blur largely differ from those in the case where the object surface OS 1 does not rotate. In FIG. 4 , OS 1 is the object surface before the image blur compensation and OS 2 is the object surface after the image blur compensation.

Aberration Coefficients of Reversed Optical System and Aberration Coefficients of Non-reversed Optical System

Since the image point shift amount must be converted to that on the object surface for the reasons described above, the coefficients of the expressions (1A) to (1H) are converted according to the expressions (2A) to (2J) shown below represented based on FIG. 5 (non-reversed optical system). In FIG. 5 , PS is the pupil surface, HS is the principal plane, S 1 is the front surface of the optical system, and S 2 is the rear surface of the optical system. R ( ) is a symbol of the reversed optical system and N is a refractive index.

R                                                                    α =                                                                         R                                                                    N/                                                                        R                                                                    g$ = −α′ (2A)
R                                                                    α# = α′# (2B)
R                                                                    αμ′ = −αν (2C)
R                                                                    αμ′# = αν# (2D)
R                                                                    Pμ = Pν (2E) . . . same
R                                                                    φμ = φν (2F) . . . same
R                                                                    Iμ = Iν (2G) . . . same
R                                                                    IIμ = −IIν (2H) . . . reverse
R                                                                    IIIμ = IIIν (2I) . . . same
R                                                                    Vμ = −Vν (2J) . . . reverse

[Decentering aberration coefficients and image blur aberration coefficients when compensating lens unit parallely decenters]

Since the previously-mentioned expressions (1A) to (1H) show a case where only one surface ν is decentered, they are converted to expressions showing a case where a plurality of surfaces i to j are decentered. When the compensating lens unit is parallely decentered, since the decentering amounts Ei to Ej of the decentered surfaces i to j are the same, the aberration coefficients can be treated as a sum as shown in the following expression:

(ΔE) i to j =(ν= i→j )Σ{−2·(αν′−αν)}

From αν′=αν+1, the following expression is obtained:

(ΔE) i to j=− 2·(α j′−αi )

Likewise, with respect to other aberration coefficients, the terms between Σs are deleted. For example, $$ ( PE ) ⁢ i ⁢   ⁢ to ⁢   ⁢ j =   ⁢ ( μ = i → j ) ⁢ ∑ { α ⁢   ⁢ v ′ · ( μ = v + 1 → k )   ⁢ ∑ P ⁢   ⁢ μ - α ⁢   ⁢ v · ( μ = v → k ) ⁢ ∑   ⁢ P ⁢   ⁢ μ } =   ⁢ α ⁢   ⁢ j ′ · ( μ = j + 1 → k ) ⁢ ∑ P ⁢   ⁢ μ - α ⁢   ⁢ i · ( μ = i → k ) ⁢ ∑ P ⁢   ⁢ μ

This is further converted to

(PE) i to j =(α j′−αi )·(μ= j+ 1 →k )ΣPμ−α i ·(μ= i→j )ΣPμ

where (μ=j+1→k)ΣPμ is the sum of P (Petzval) of the lenses arranged behind the compensating lens unit, and (μ=i→j)ΣPμ is the sum of P of the compensating lens unit.

(PE) i to j =(α j′−αi )P R −αi −P D

where ( ) R is the sum of the aberration coefficients of the lenses arranged behind the compensating lens and ( ) D is the sum of the aberration coefficients of the compensating lens unit.

As described above, by the conversion of the image point movement amounts to those of the object surface and the conversion of the expressions to the expressions showing the case where a plurality of surfaces i to j are decentered, the decentering aberration coefficients represented by the following expressions (3A) to (3F) are obtained. By re-defining the decentering aberration coefficients according to the expressions (3A) to (3F), the expressions (1A) to (1H) can be used as they are as expressions representing the image point movement amounts on the object surface.

(ΔE) i to j=− 2·(α j′−αi )  (3A)

(VE 1 ) i to j =(α j′−αi )·V R −(α j′#−αi# )·III R −(α i ·V D −αi#· III D )  (3B)

(VE 2 ) i to j =(α j#−αi# )·P R −αi#·P D   (3C)

(IIIE) i to j =(α j′−αi )·III R −(α j′#−αi# )·II R −(α i ·III D −αi#· II D )  (3D)

(PE) i to j =(α j′−αi )·P R −αi· P D   (3E)

(IIE) i to j =(α j′−αi )·II R −(α j′#−αi# )·I R −(α i ·II D −αi#· I D )  (3F)

[Off-axial image point movement error]

Subsequently, the off-axial image point movement error will be described. The decentering aberration coefficients (of the reversal optical systems) are represented by ΔE, VE 1 , VE 2 , IIIE, PE and IIE. The movements of the image point (before rotational conversion on the object surface) due to decentering on the object surface are represented by the following expressions (4A) and (4B) (in the principal light beam (R=0)). The expressions (4A) and (4B) are the expressions (1A) and (1B) where R=0.

ΔY#=−(E/2α′ k )·[ΔE+(N·tan ω) 2 ·{(2+cos 2 φω)VE 1 −VE 2 }]  (4A)

ΔZ#=−(E/2α′)·{(N·tan ω) 2 ·sin 2φω)·VE 1 )}  (4B)

Based on the expressions (4A) and (4B), the following expressions (4C) and (4D) are obtained (axial light beam, tan ω=0):

 ΔY 0 #=−(E/2α′ k )·ΔE  (4C)

ΔZ 0 #=0  (4D)

Subsequently, the rotational conversion will be described with reference to FIGS. 6A and 6B . From FIG. 6A , the following expression holds:

Y#= g $ k ·tan ω

From the sine theorem,

Y′#/{sin(π/2−ω′)}=(Y#+ΔY#−ΔY 0 #)/{sin(π2+ω′−θ)}

ΔY′# after the rotational conversion is represented by the following expression: $$ Δ ⁢   ⁢ Y ′ ⁢ # =   ⁢ ( Y ′ ⁢ # ) - ( Y ⁢ # ) =   ⁢ [ Y ⁢ # · cos ⁢   ⁢ ω ′ + { ( Δ ⁢   ⁢ Y ⁢ # ) - ( Δ ⁢   ⁢ Y 0 ⁢ # ) } ·   ⁢ cos ⁢   ⁢ ω ′ - Y ⁢ # · cos ⁡ ( ω ′ - θ ) ] / cos ⁡ ( ω ′ - θ )

Only the numerators of this expression are converted. $$ [ Y ⁢ # · cos ⁢   ⁢ ω ′ + { ( Δ ⁢   ⁢ Y ⁢ # ) - ( Δ ⁢   ⁢ Y 0 ⁢ # ) } · cos ⁢   ⁢ ω ′ - Y ⁢ # · cos ⁡ ( ω ′ - θ ) ] = Y ⁢ # · cos ⁢   ⁢ ω ′ + { ( Δ ⁢   ⁢ Y ⁢ # ) - ( Δ ⁢   ⁢ Y 0 ⁢ # ) } · cos ⁢   ⁢ ω ′ - Y ⁢ # · cos ⁢   ⁢ θ · cos ⁢   ⁢ ω ′ - Y ⁢ # · sin ⁢   ⁢ θ · sin ⁢   ⁢ ω ′ = ( 1 - cos ⁢   ⁢ θ ) · Y ⁢ # · cos ⁢   ⁢ ω ′ + { ( Δ ⁢   ⁢ Y ⁢ # ) - ( Δ ⁢   ⁢ Y 0 ⁢ # ) } · cos ⁢   ⁢ ω ′ - Y ⁢ # · sin ⁢   ⁢ θ · sin ⁢   ⁢ ω ′

Here, since θ is small and ignorable compared to the other values, (1−cos θ)≈θ 2 /2, sin θ≈θ, and cos ω′/{cos(ω′−θ))≈1, sin ω′/{cos(ω′−θ)}≈tan ω.

Therefore, the following expression is obtained:

ΔY′#≈(ΔY#−ΔY 0 #)−Y#·θ·tan ω

(ΔY#−ΔY 0 #) represents the off-axial image point movement error of parallel decentering and Y#·θ·tan ω is an additional term (irrelevant to the aberration coefficients) due to rotation. Since ω at this time is on an X-Y cross section,

ΔY′#≈(ΔY#−ΔY 0 #)−Y#·θ·tan ω·cos φω  (5A)

Subsequently, the conversion to the image surface IS will be described with reference to FIG. 7. A magnification β is represented by the following expression:

β= g $ 1 /g $ k =α k ′/α 1

where α 1 =1/ g $ 1 . The relationship between the image surface IS and the object surface OS is represented by the following expression:

Y=β·Y#

Y# and ΔY# which take the form of 1/α k ′x( ) are converted as follows: $$ Y = β · Y ⁢ # = ( α k ′ / α 1 ) · ( 1 / α k ′ ) × (   ) = g ⁢   ⁢ $ 1 × (   )

Here, if g$ k ′→∞, g$ 1 =−F 1 . Therefore, the following expression holds: $$ Y = - F1 × (   ) = - F1 × α k ′ × Y #

Subsequently, the off-axial image point movement error on the image surface will be described. From the expression (4C) and α k ′=1/g k ′$, a decentering amount E is represented by the following expressions:

θ=ΔY 0 #/g $ k ′=E·ΔE/2

E=2·θ/ΔE

Normalization is performed so that the image blur compensation angle θ is constant (0.7 deg=0.0122173 rad).

By performing parallel decentering (rotational decentering is not performed) to image-surface-convert ΔY=(ΔY#−ΔY 0 #) (here, N·tan ω=Φ/F 1 , Φ 2 =Y 2 +Z 2 ), the following expressions (6A) to (6D) are obtained:

ΔY=(θ·Φ 2 /Fl)·[{(2+cos 2·φω)·VE 1 −VE 2 }/ΔE]  (6A)

ΔZ=(θ·Φ 2 /Fl)·[{(sin 2·φω)·VE 1 −VE 2 }/ΔE]  (6B)

Y + Image Point, Y − Image Point {φω=0, π of expressions (6A) and (6B)}:

ΔY Y =(θ·Y 2 /Fl)·{(3·VE 1 −VE 2 )/ΔE)  (6C)

Z Image Point {φω=π/2 of expressions (6A) and (6B)}:

ΔY Z =(θ·Z 2 /Fl)·{(VE 1 −VE 2 )/ΔE}  (6D)

Then, rotational conversion is performed. Since Y#=−Y/(F 1 ×α k ′), with respect to −Y#·θ·tan ω·cos φω of the expression (5A), the following expression holds:

−Y#·θ·tan ω·cos φω=Y/(Fl×α k ′)·θ·tan ω·cosφω

At the Y + image point and the Y − image Point, since φω=0, π and tan ω/a k ′=Y, −Y#·θ·tan ω·cos φω on the image surface is −Y#·θ SM tan ω·cos φω=Y 2 ·/F 1 . By adding this to the expression (6C), the following expression (6E) is obtained. At the Z image point, since φω=π/2, −Y#·θ·tan ω·cos φω on the image surface is −Y#·θ·tan ω·cos φω=0. By adding this to the expression (6D), the following expression (6F) is obtained:

ΔY Y ′=(θ·Y 2 /Fl)·{(3·VE 1 −VE 2 −ΔE)/ΔE}  (6E)

ΔY Z ′=ΔY Z   (6F)

[One-side blur]

Subsequently, the one-side blur will be described. From the expressions (1A) and (1B), ΔM is ((primary term of R) of ΔY φR=0}×g$ k ′ and ΔS is {(primary term of R) of ΔZ φR=π/2}×g$ k ′. Before rotation, the following expression holds on the object surface OS (here, a k ′=N k ′/g$ k ′ and E/2=θ/ΔE are used):

ΔM#=(− g $ k ′ 2 ·θ/N k ′)×2·R·(N·tan ω)·cos φω·{(3·IIIE+PE)/ΔE}

After the rotation, the following expression holds:

ΔM′#≈ΔM#+θY#

By converting the aberration coefficients to those on the image surface and substituting N k ′=1 and N=1, the following expression is obtained: $$ Δ ⁢   ⁢ M ′ =   ⁢ β 2 · Δ ⁢   ⁢ M ′ ⁢ # =   ⁢ - g ⁢   ⁢ $ 1 2 · θ × 2 · R · tan ⁢   ⁢ ω · cos ⁢   ⁢ φ ⁢   ⁢ ω ·   ⁢ { ( 3 · IIIE + PE ) / Δ ⁢   ⁢ E } + β · Y · θ

If the object surface OS is ∞ (here, g$ 1 =−F 1 , β→0, tan ω=Y/F 1 and φω=0), the following expression (7A) representative of a meridional one-side blur ΔM′ is obtained. Likewise, an expression (7B) representative of a sagittal one-side blur is obtained.

ΔM′=−2·Fl·Y·θ·R·{(3·IIIE+PE)/ΔE}  (7A)

ΔS′=−2·Fl·Y·θ·R·{(IIIE+PE)/ΔE)  (7B)

[Axial coma]

Subsequently, axial coma will be described. Based on the expression (1A), coma by ω=0 and upper decentering is represented by the following expression: $$ Δ ⁢   ⁢ Y Upper ⁢ # = Δ ⁢   ⁢ Y ⁢ # ⁢ ( ω = 0 , φ R = 0 ) ⁢   ⁢ Δ ⁢   ⁢ Y ⁢ # ⁢ ( ω = 0 , R = 0 ) ⁢   = - E / ( 2 · α ′ ) × R 2 × 3 · IIE

Coma by ω=0 and lower decentering (the same as ΔY upper # including the sign) is represented by the following expression: $$ Δ ⁢   ⁢ Y Lower ⁢ # = Δ ⁢   ⁢ Y ⁢ # ⁢ ( ω = 0 , φ R = π ) ⁢   ⁢ Δ ⁢   ⁢ Y ⁢ # ⁢ ( ω = 0 , R = 0 ) ⁢   = - E / ( 2 · α ′ ) × R 2 × 3 · IIE

Since ω=0, axial coma is hardly varied by the rotational conversion. By the conversion from the object surface OS to the image surface IS (ΔY=β·ΔY#, E/2=θ/ΔE), the following expression is obtained

 ΔY Upper =Fl×θ×R 2 ×(3IIE/ΔE)=ΔY Lower

The axial coma AXCM is represented by the following expression (8A): $$ AXCM = ( Δ ⁢   ⁢ Y Upper + Δ ⁢   ⁢ Y Lower ) / 2 = Δ ⁢   ⁢ Y Upper (8A)

A part of each of the expressions (6E), (6F′, (7A), (7B) and (8A) is newly defined as an aberration coefficient represented by the following expressions (9A) to (9E):

 Off-axial image-point movement error of an image point on the Y axis:

VE Y ={(3·VE 1 −VE 2 −ΔE)/ΔE)  (9A)

 Off-axial image-point movement error of an image point on the Z axis:

VE Z ={(VE 1 −VE 2 )/ΔE}  (9B)

 Meridional single-sided blur:

IIIE M ={(3·IIIE+PE)/ΔE}  (9C)

 Sagittal single-sided blur:

IIIE s ={(IIIE+PE)/ΔE}  (9D)

 Off-axial coma:

IIE A ={(3·IIE)/ΔE}  (9E)

By substituting the expressions (3A) to (3F) in the expressions (9A) to (9B) representative of the image blur aberration coefficients, the following expressions (10A) to (10E) representative of image blur aberration coefficients are obtained:

VE Y =−½·{3V R −3V D ·A+2−(3·III R +P R )·H#+(3·III D +P D )·A#}  (10A)

VE Z =−½·{V R −V D ·A−(III R +P R )·H#+(III D +P D )·A#}   (10B)

 IIIE M =−½·{( 3·III R +P R )−(3·III D +P D )·A−3·II R ·H#+3·A#}  (10C )

IIIE S =½{(III R +P R )−(III D +P D )·A−II R ·H#+II D ·A#}  (10D)

IIE A =−{fraction (3/2)}·(II R +II D ·A−I R ·H#+I D ·A#)  (10E)

where ( ) D is the sum of the aberration coefficients of the compensating lens unit;

( ) R is the sum of the aberration coefficients of the lens units arranged behind (on the object side of) the compensating lens unit;

A=αi/(αj′−αi) (here, the compensating lens units are i to j);

A#=α i #/(α j′−αi );

and

H#=(α i′#′αi# )/(α j′−αi ).

ΔE=−2·(αj′−αi) (here, (αj′−αi) is ±0.0122173 when 0.7°/mm) which is the coefficient of (image blur compensation angle)/(decentering amount) aims substantially at a predetermined value (however, the sign differs according to whether the compensating lens units are positive or negative). Therefore, A is an incident angle of a marginal light beam to the compensating lens units (viewed from the image side) and A# is proportional to the incident angle of the principal light beam. When h# and h do not vary so much in the compensating lens units, H# represents a ratio between h# of the principal light beam and h of the marginal light beam.

Since the decentering aberration coefficients in the expressions (10A) to (10E) are defined as those of the reversal optical system, it is necessary to return them to the coefficients of the non-reversal optical system. Returning the coefficients in the expressions (10A) to (10E) by using the expressions (2A) to (2J), the following expressions (11A) to (11E) are obtained:

VE Y =+½·(3V F −3V D ·A2+(3·III F +P F )H#−(3·III D +P D )·A#}  (11A)

VE Z =+½·(V F −V D ·A+(III F +P F )H#−(III D +P D )·A#}  (11B)

IIIE M =−½·{(3·III F +P F )−(3·III D +P D )·A+3·II F ·H#−3·II D ·A#}  (11C)

IIIE S =−½·{(III F +P F )−(III D +P D )·A+II F ·H#−II D ·A#}  (11D)

IIE A =+{fraction (3/2)}·(II F −II D ·A+I F ·H#−I D ·A # )  (11E)

where ( ) D is the sum of the aberration coefficients of the compensating lens units and the reversal optical system;

( ) F is the sum of the aberration coefficients of the lens units arranged in front of the compensating lens units;

A=−αn′/(αn′−αm);

A#=αn′#/(αn′−αm);

H=−(αn′#−αm#)/(αn′−αm)=−(Σhμ#·φω)/(Σhμ·φω); and

ΔE =−2(αn′−αm) (compensating lens units: m→n, non-reversal lens system: j←i).

The following are understood from the expressions (11A) to (11E): First, while according to the method of the above-mentioned paper of Yoshiya Matsui's, the image blur compensating lens unit (i.e. the decentered lens LS) and succeeding lens units relate to the optical quality as described previously, according to the expressions (11A) to (11E), the image blur compensating lens unit and the preceding lens units are related to the optical performance. Second, the off-axial image point shift error tends to increase in wide-angle lens systems (the focal length F 1 of the image blur compensating lens unit is the denominator) and the one-side blur and the axial coma tend to increase in telephoto lens systems.

Third, while the aberration degradation at the time of decentering is reduced by decreasing the aberration coefficients of the image blur compensating lens unit and the preceding lens units, a constant (−2 in { } of the expression (11A)) is left in the coefficient VEY of the off-axial image point shift error ΔY Y ′. This is a term which occurs because of an inclined relationship between the object surface OS and the image surface IS due to deflection in the rotation. The off-axial image point shift error due to the constant term (−2) is great in wide-angle lens systems. For example, when the focal length F 1 is 38 mm, the off-axial image point shift error ΔY Y ′ is −72 μm, which cannot be ignored. Moreover, the off-axial image point shift error due to the constant term (−2) is left even if the aberration coefficients are “0”. Therefore, it is desirable to set the aberration coefficients so that the constant term (−2) is canceled.

Fourth, in order to reduce the aberration degradation at the time of decentering, it is necessary to reduce the aberration coefficients and the coefficients such as A, A# and H# multiplied by the aberration coefficients. In order to reduce A and A#, the denominator α n ′−α m is increased. Since this is directly related to ΔE=−2(α n ′−α m ), if the denominator is increased too much, the blur compensation sensitivity (how many degrees the luminous flux is bent at when the lens is decentered by certain millimeters) becomes too high, so that mechanical driving accuracy is necessary. With respect to H#, the closer the image blur compensating lens unit is to the aperture diaphragm, the smaller h# of each surface is and the smaller H# is.

First to Fourth Embodiments

Zoom lens systems having an image blur compensating function according to the first to fourth embodiments will be described with reference to the drawings. FIGS. 8 , 12 , 16 and 20 show the lens arrangements of the first to fourth embodiments in the normal condition (pre-decentering condition) at the wide-angle limit [W]. In the figures, the surface marked with ri (i=1, 2, 3, . . . ) is an ith surface counted from the object side, and the axial distance marked with di (i=1, 2, 3, . . . ) is an ith axial distance counted from the object side. Arrows m 1 , m 2 , m 3 , m 4 and m 5 of FIGS. 8 , 12 , 16 and 20 schematically show zoom movements of a first lens unit Gr 1 , a second lens unit Gr 2 , a third lens unit Gr 3 , an aperture diaphragm S and a fourth lens unit Gr 4 , and a fifth lens unit Gr 5 from the wide-angle limit [W] to the telephoto limit [T].

A zoom lens system of the first embodiment consists of, from the object side, a first lens unit Gr 1 having ea positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a negative refractive power, a fourth lens unit Gr 4 having a positive refractive power, and a fifth lens unit Gr 5 having a negative refractive power, wherein zooming is performed by varying the distances between the lens units. Image blur compensation is made by parallel decentering the second lens unit Gr 2 , that is, by moving it vertically (i.e. in a direction perpendicular) to the optical axis AX. In FIG. 8 , arrow C represents the movement of the second lens unit Gr 2 during image blur correction.

Zoom lens systems of the second to fourth embodiments consist of, from the object side, a first lens unit Gr 1 having a positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a positive refractive power, a fourth lens unit Gr 4 having a positive refractive power, and a fifth lens unit Gr 5 having a negative refractive power, wherein zooming is performed by varying the distances between the lens units. Image blur compensation is made by parallel decentering the second lens unit Gr 2 . In FIGS. 12 , 16 , and 20 , arrow C represents the movement of the second lens unit Gr 2 during image blur correction.

The first to fourth embodiments include from the object side the first lens unit Gr 1 having a positive refractive power and the second lens unit Gr 2 having a negative refractive power, and include on the most image side the last lens unit (i.e. the most image side lens unit) having a negative refractive power. In this type of zoom lens systems, since the degree of freedom of the movements of the zoom lens units are effectively used for aberration correction, excellent image quality is obtained in the entire zoom range.

Since the first lens unit Gr 1 and the fifth lens unit Gr 5 which is the last lens unit are moved toward[ the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], a telephoto zoom lens system is achieved which is compact but has a sufficient back focal length. Since the last lens unit has a negative refractive power, a sufficient back focal length and compactness are simultaneously achieved. Further, by arranging so that the second lens unit Gr 2 and the third lens unit Gr 3 are moved during zooming from the wide-angle limit [W] to the telephoto limit [T], the degree of freedom of the movements of the zoom lens units increases, so that an optical system is obtained which is advantageous in correcting aberration and has a further reduced total length.

The first to fourth embodiments fulfill the conditions (1) and (2) shown below. Since the first to fourth embodiments are five-unit zoom lens systems, the following conditions (1a) and (2) are fulfilled:

0.2<|fL/fW|<0.4  (1)

0.2<|f 5 /fW|<0.4  (1a)

0.2<|f 2 /fW|<4.0  (2)

where fL is the focal length of the last lens unit, fW is the focal length of the entire lens system at the wide-angle limit [W], f 2 is the focal length of the second lens unit Gr 2 , and f 5 is the focal length of the fifth lens unit Gr 5 .

The conditions (1) and (1a) define the length of the focal length of the last lens unit. When the upper limit of the conditions (1) and (1a) is exceeded, the refractive power of the last lens unit is weakened and the proportion of its contribution to zooming decreases, so that the zoom movement amount increases. If the zoom movement amount increases, the total length increases, so that compactness is lost. When the conditions (1) and (1a) are fulfilled with an upper limit of 0.38, a more compact zoom optical system is obtained. When the lower limit of the conditions (1) and (1a) is exceeded, the refractive power of the last lens unit is too strong, so that an enormous amount of aberration is caused and it is difficult to restrain the aberration by use of another lens unit. When the conditions (1) and (1a) are fulfilled with a lower limit of 0.27, a zoom optical system which is more excellent in image quality is obtained.

In zoom taking optical systems for single lens reflex cameras, it is typical that the first lens unit Gr 1 is the largest lens unit and is considerably heavy in weight. Therefore, in zoom lens systems like the first to fourth embodiments including from the object side the first lens unit Gr 1 having a positive refractive power and the second lens unit Gr 2 having a negative refractive power and including on the most image side the last lens unit having a negative refractive power wherein zooming is performed by varying the distances between the lens units and the first lens unit Gr 1 and the last lens unit are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the first lens unit Gr 1 is heavy in weight compared with the second lens unit Gr 2 and succeeding lens units. For this reason, it is undesirable to make image blur compensation by moving the first lens unit Gr 1 vertically to the optical axis AX (i.e. by parallel decentering it) because this requires for the image blur compensation driving system to increase in size.

For this reason, in the first to fourth embodiments, image blur compensation is made by moving the second lens unit Gr 2 vertically to the optical axis AX. Since the second lens unit Gr 2 is small in diameter and light in weight compared with the first lens unit Gr 1 , by using the second lens unit Gr 2 for image blur compensation, image blur is compensated without any increase in burden on the image blur compensation driving system. Moreover, the second lens unit Gr 2 has a characteristic that its movement amount during zooming from the wide-angle limit [W] to the telephoto limit [T] is small compared with the other lens units. This characteristic is advantageous in making image blur compensation, and also in that regard, the second lens unit Gr 2 is superior as the image blur compensating lens unit. In the fourth embodiment, the second lens unit Gr 2 is stationary during zooming. The arrangement where the second lens unit Gr 2 serving as the image blur compensating lens unit is stationary during zooming is desirable because it is advantageous in disposing the image blur compensation driving system in the lens barrel.

The condition (2) defines the length of the focal length of the second lens unit Gr 2 . When the upper limit of the condition (2) is exceeded, the refractive power of the second lens unit Gr 2 is too weak, so that the sensitivity for the movement of the second lens unit Gr 2 vertical to the optical axis AX to move the image point is too weak. For this reason, the movement amount of the second lens unit Gr 2 at the time of image blur compensation increases. When the condition (2) is fulfilled with an upper limit of 2.0, the movement amount of the second lens unit Gr 2 at the time of image blur compensation is further reduced. When the lower limit of the condition (2) is exceeded, the refractive power of the second lens unit Gr 2 is too strong, so that the amount of aberration caused in the normal condition and the amount of aberration caused in the compensated condition at the time of image blur both increase and it is difficult to restrain the aberration by use of another lens unit. When the condition (2) is fulfilled with a lower limit of 0.3, more excellent image quality is obtained.

The first to fourth embodiments further fulfill the following condition (3):

f 1 /fW<1.10  (3)

where f 1 is the focal length of the first lens unit Gr 1 .

The condition (3) defines the length of the focal length of the first lens unit Gr 1 . When the upper limit of the condition (3) is exceeded, the refractive power of the first lens unit Gr 1 is weakened, so that the movement amount during zooming increases. Since the total length and the lens diameter increase for this reason, compactness is lost. When the condition (3) is fulfilled with an upper limit of 1.00, a more compact zoom optical system is obtained.

When a lens unit is moved vertically to the optical axis AX for image blur compensation, in the compensated condition (post-decentering condition), the light passes through a place where no light passes in the normal condition (pre-decentering condition). There is a possibility that the light becomes harmful light and degrades the image quality. Therefore, it is desirable to cut off the harmful light during image blur compensation by providing a stationary aperture diaphragm S on the object side of the second lens unit Gr 2 serving as the image blur compensating lens unit, in the second lens unit Gr 2 or on the image side of the second lens unit Gr 2 . By doing so, excellent image quality is obtained in the image blur compensated condition.

It is desirable to perform focusing to a near object by use of the second lens unit Gr 2 serving as the image blur compensating lens unit. By doing so, the driving system :for focusing and the driving system for image blur compensation may be realized by use of a common driving member. This is advantageous in view of the cost.

It is desirable that the movement amount of the image blur compensating lens unit (in this case, the second lens unit Gr 2 ) at the time of image blur (this movement amount will hereinafter be referred to as “image blur compensation movement amount’) at the wide-angle limit [W] and that at the telephoto limit [T] do not largely differ from each other. Therefore, the first to fourth embodiments further fulfill the following condition (4):

0.4<MT/MW<2.5  (4)

where MT is the blur compensation movement amount of the second lens unit Gr 2 at the telephoto limit [T] and MW is the blur compensation movement amount of the second lens unit Gr 2 at the wide-angle limit [W].

When the upper limit or the lower limit of the condition (4) is exceeded, the image blur compensation movement amount at the wide-angle limit [W] and that at the telephoto limit [T] largely differ from each other, so that error is prone to be caused in calculating the image blur compensation amount at a given focal length.

When the image blur compensating lens unit is parallel decentered at the time of image blur, axial lateral chromatic aberration which is one of the decentering aberrations is caused. To restrain this, it is desirable that the second lens unit Gr 2 serving as the image blur compensating lens unit be color-corrected. Therefore, the first to fourth embodiments fulfill the following condition (5):

νp>νn  (5)

where νp is the Abbe number of a positive lens element included in the second lens unit Gr 2 and νn is the Abbe number of a negative lens element included in the second lens unit Gr 2 .

The arrangements of the first to fourth embodiments ( FIGS. 8 , 12 , 16 and 20 ) will be specifically described with reference to their construction data and aberration qualities. Tables 1 to 4 show construction data of the first to fourth embodiments. In the tables, ri (i=1, 2, 3, . . . ) is the radius of curvature of an ith surface counted from the object side, di (i=1, 2, 3, . . . ) is an ith axial distance counted from the object side (in these tables, axial distances before decentering are shown), Ni (i=1, 2, 3, . . . ) and νi (i=1, 2, 3, . . . ) are the refractive index (Nd) and the Abbe number (νd) to the d-line of an ith lens counted from the object side. The axial distances varied during zooming are actual axial distances between the lens units at the wide-angle limit [W], at the middle focal length condition [M] and at the telephoto limit [T]. Tables 1 to 4 also show the focal length f and the F-number FNO of the entire lens system corresponding to the conditions [W], [M] and [T]. Note that the definitions and the like given above in connection with Tables 1 to 4 apply also to Tables 7 to 10, 12 to 17, 20 to 23, and 25 to 27, which will be described later. Table 5 shows values of the conditions (1) to (4) in the first to fourth embodiments.

FIGS. 9A to 9 I, 13 A to 13 I, 17 A to 17 I and 21 A to 21 I show longitudinal aberration curves of the first to fourth embodiments. FIGS. 9A to 9 C, 13 A to 13 C, 17 A to 17 C and 21 A to 21 C show aberration curves at the wide-angle limit [W] in the normal condition (pre-decentering condition). FIGS. 9D to 9 F, 13 D to 13 F, 17 D to 17 F and 21 D to 21 F show aberration curves at the middle focal length condition [M] in the normal condition. FIGS. 9G to 9 I, 13 G to 13 I, 17 G to 17 I and 21 G to 21 I show aberration curves at the telephoto limit [T] in the normal condition.

FIGS. 9A , 9 D, 9 G, 13 A, 13 D, 13 G, 17 A, 17 D, 17 G, 21 A, 21 D and 21 G show spherical aberration and sine condition. The solid line d represents aberration to the d-line. The broken line SC represents sine condition. FIGS. 9B , 9 E, 9 H, 13 B, 13 E, 13 H, 17 B, 17 E, 17 H, 21 B, 21 E and 21 H show astigmatism. The broken line DM and the solid line DS represent astigmatisms on the meridional image plane and on the sagittal image plane, respectively. FIGS. 9C , 9 F, 9 I, 13 C, 13 F, 13 I, 17 C, 17 F, 17 I, 21 C, 21 G and 21 I show distortion.

FIGS. 10A to 10 E, 14 A to 14 E, 18 A to 18 E and 22 A to 22 E show lateral aberration curves of the first to fourth embodiments at the wide-angle limit [W]. FIGS. 11A to 11 E, 15 A to 15 E, 19 A to 19 E and 23 A to 23 E show lateral aberration curves of the first to fourth embodiments at the telephoto limit [T].

FIGS. 10A , 10 B, 11 A, 11 B, 14 A, 14 B, 15 A, 15 B, 18 A, 18 B, 19 A, 19 B, 22 A, 22 B, 23 A and 23 B show lateral aberration (image height Y′=12, 0) with respect to the luminous flux on the meridional image plane before the decentering of the second lens unit Gr 2 in the first to fourth embodiments. FIGS. 10C to 10 E, 11 C to 11 E, 14 C to 14 E, 15 C to 15 E, 18 E to 18 E, 19 C to 19 E, 22 C to 22 E and 23 C to 23 E show lateral aberration (image height; Y′=−12, 12, 0) with respect to the luminous flux on the meridional image plane after the decentering of the second lens unit Gr 2 in the first to fourth embodiments. The aberration curves after the decentering show aberrations in the compensated condition when an image blur compensation angle θ of the second lens unit Gr 2 is 0.7° (=0.0122173 rad.).

As described above, in the first to fourth embodiments, since the second lens unit Gr 2 being small in diameter and light in weight is used for image blur compensation, the burden on the image blur compensating lens unit is lightened. In addition, the zoom movements and power arrangements of the lens units and the fulfillment of the above-described conditions reduce the total length to achieve compactness and are effective in obtaining excellent image quality by excellently correcting aberrations in both the normal and compensated conditions. The fourth embodiment where the second lens unit Gr 2 serving as the image blur compensating lens unit is stationary during zooming is advantageous in arranging the image blur compensation driving system in the lens barrel.

Fifth to Ninth Embodiments

Zoom lens systems having an image blur compensating function according to the fifth to ninth embodiments will be described with reference to the drawings. FIGS. 24 , 28 , 32 , 36 and 40 show the lens arrangements of the fifth to ninth embodiments in the normal condition (pre-decentering condition) at the wide-angle limit [W]. In the figures, the surface marked with ri (i=1, 2, 3, . . . ) is an ith surface counted from the object side, and the axial distance marked with di (i=1, 2, 3, . . . ) is an ith axial distance counted from the object side. Arrows m 1 , m 2 , m 3 and m 4 of FIGS. 24 , 28 , 32 , 36 and 40 schematically show zoom movements of a first lens unit Gr 1 , a second lens unit Gr 2 , an aperture diaphragm S and a third lens unit Gr 3 , and a fourth lens unit Gr 4 from the wide-angle limit [W] to the telephoto limit [T]. Arrow m 5 of FIG. 28 schematically shows the zoom movement of a fifth lens unit Gr 5 from the wide-angle limit [W] -to the telephoto limit [T].

Zoom lens systems of the fifth and seventh to ninth embodiments consist of, from the object side, a first lens unit Gr 1 having a positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a positive refractive power and a fourth lens unit Gr 4 having a positive refractive power, wherein zooming is performed by varying the distances between the lens units.

In the fifth embodiment, image blur compensation is made by parallel decentering (i.e. by moving vertically to the optical axis AX) a single lens which is a second lens element of the second lens unit Gr 2 as an image blur compensating lens element DL. In FIG. 24 , arrow C represents the movement of the second lens element of the second lens unit Gr 2 during image blur correction. In the seventh embodiment, image blur compensation is made by parallel decentering a single lens which is a first lens element of the third lens unit Gr 3 as the image blur compensating lens element DL. In FIG. 32 , arrow C represents the movement of the first lens element of the third lens unit Gr 3 during image blur correction. In the eighth embodiment, image blur compensation is made by parallel decentering a single lens which is a first lens element of the fourth lens unit Gr 4 as the image blur compensating lens element DL. In FIG. 36 , arrow C represents the movement of the first lens element of the fourth lens unit Gr 4 during image blur correction. In the ninth embodiment, image blur compensation is made by parallel decentering a single lens which is a fourth lens element of the second lens unit Gr 2 as the image blur compensating lens element DL. In FIG. 40 , arrow C represents the movement of the fourth lens element of the second lens unit Gr 2 during image blur correction.

In the seventh and eighth embodiments, the image side surface of the image blur compensating lens element DL is an aspherical surface (i.e. r 16 in the seventh embodiment, and r 22 in the eighth embodiment), and the lens disposed directly on the image side of the image blur compensating lens element DL has an aspherical surface (i.e. r 17 in the seventh embodiment, and r 23 in the eighth embodiment) which cancels the aspherical surface of the image blur compensating lens element DL. That is, the facing surfaces are aspherical surfaces which cancel each other. By this arrangement, aberrations caused at the time of image blur are excellently corrected without any change in the image quality to be obtained in normal photographing.

A zoom lens system of the sixth embodiment consists of, from the object side, a first lens unit Gr 1 having a positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a positive refractive power, a fourth lens unit Gr 4 having a positive refractive power and a fifth lens unit Gr 5 having a negative refractive power, wherein zooming is performed by varying the distances between the lens units. Image blur compensation is made by parallel decentering a doublet lens which is a fourth lens element of the second lens unit Gr 2 as the image blur compensating lens element DL. In FIG. 28 , arrow C represents the movement of the fourth lens element of the second lens unit Gr 2 during image blur ′correction.

The fifth to ninth embodiments include from the object side the first lens unit Gr 1 having a positive refractive power, the second lens unit Gr 2 having a negative refractive power, the third lens unit Gr 3 having a positive refractive power and the fourth lens unit Gr 4 having a positive refractive power so that they are suitable for use as the standard zoom lens systems and the standard high-magnification zoom lens systems for single lens reflex cameras. In this type of zoom lens systems including positive, negative, positive, positive lens units, the degree of freedom of the movements of the zoom lens units is effectively used for aberration correction. As a result, excellent image quality is obtained in the entire zoom range even though the zoom lens systems are high-magnification zoom lens systems including the wide-angle range.

Since the first lens unit Gr 1 and the fourth lens unit Gr 4 are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the zoom lens systems is in a retro-type arrangement at the wide-angle limit [W] and in a telephoto-type arrangement at the telephoto limit [T]. For this reason, a sufficient back focal length is secured and an optical system being short in total length is achieved. Further, by arranging so that the second lens unit Gr 2 and the third lens unit Gr 3 are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the degree of freedom of the movements of the zoom lens units increases, so that an optical system is obtained which is advantageous in correcting aberration and has a further reduced total length.

The fifth to ninth embodiments fulfill the following condition (6):

0.65<fR/fW<1.8  (6)

where fR is the composite focal length of the third lens unit Gr 3 and the entire lens units provided at an image side of the third lens unit Gr 3 at the wide-angle limit [W], and fW is the focal length of the entire lens system at the wide-angle limit [W].

The condition (6) relates to the composite focal length of the third lens unit Gr 3 and succeeding lens units at the wide-angle limit [W]. By fulfilling the condition (6), a high-magnification zoom lens system including the wide-angle range is reduced in size and its image quality is improved. When the upper limit of the condition (6) is exceeded, although this is advantageous in correcting aberrations, the structural length of the third lens unit Gr 3 and succeeding lens units increases, so that compactness is lost. When the condition (5) is fulfilled with an upper limit of 1.3, a more compact optical system is obtained. When the lower limit of the condition (6) is exceeded, the composite focal length of the third lens unit Gr 3 and succeeding lens units at the wide-angle limit [W] is too short, so that an excessive amount of aberration is caused and it is difficult to correct the aberration by use of other zoom lens units. When the condition (6) is fulfilled with a lower limit of 0.8, more excellent image quality is obtained.

The fifth to ninth embodiment further fulfill the following condition (7):

2.1<f 1 /fW<4.3  (7)

where f 1 is the focal length of the first lens unit Gr 1 , and fW is the focal length of the entire lens system at the wide-angle limit [W].

The condition (7) relates to the focal length of the first lens unit Gr 1 . By fulfilling the condition (7), excellent image quality is obtained without any degradation in compactness. When the upper limit of the condition (7) is exceeded, the focal length of the first lens unit Gr 1 increases. Although this is advantageous in correcting aberrations, the diameter and the zoom movement amount of the first lens unit Gr 1 increases, so that it is difficult to obtain a compact optical system. When the condition (7) is fulfilled with an upper limit of 3.8, a more compact optical system is obtained. When the lower limit of the condition (7) is exceeded, the amount of aberration caused in the first lens unit Gr 1 is great and it is difficult to correct the aberration by use of another lens unit. When the condition (7) is fulfilled with a lower limit of 2.5, more excellent image quality is obtained.

As mentioned above, in zoom taking optical systems for single lens reflex cameras, it is typical that the first lens unit Gr 1 is the largest lens unit and is considerably heavy in weight. Therefore, in zoom lens systems like the fifth to ninth embodiments including from the object side the first lens unit Gr 1 having a positive refractive power, the second lens unit Gr 2 having a negative refractive power, the third lens unit Gr 3 having a positive refractive power and the fourth lens unit Gr 4 having a positive refractive power, the first lens unit Gr 1 is heavy in weight compared with the second lens unit Gr 2 and succeeding lens units. For this reason, it is undesirable to make image blur compensation by moving the first lens unit Gr 1 vertically to the optical axis AX (i.e. by parallel decentering it) because this requires for the image blur compensation driving system to increase in size.

In zoom lens systems like the fifth to ninth embodiments including from the object side the first lens unit Gr 1 having a positive refractive power, the second lens unit Gr 2 having a negative refractive power, the third lens unit Gr 3 having a positive refractive power and the fourth lens unit Gr 4 having a positive refractive power, it is typical that an aperture diaphragm S is disposed in the second lens unit Gr 2 or in the third lens unit Gr 3 . Since the axial luminous flux and the off-axial luminous flux are close to each other in the vicinity of the aperture diaphragm S, the lens diameter is small in the vicinity of the aperture diaphragm S. Since the second lens unit Gr 2 and succeeding zoom lens units are situated in the vicinity of the aperture diaphragm S during zooming from the wide-angle limit [W] to the telephoto limit [T], their lens diameters can be comparatively small. Therefore, using for image blur compensation a small and lightweight lens element included in any of the second lens unit Gr 2 and succeeding zoom lens units like in the fifth to ninth embodiments is suitable for making image blur compensation without increasing the burden on the image blur compensation driving system.

However, if image blur compensation is made by parallel decentering a plurality of lens elements, since the weight of the lens elements to be decentered and the lens frame is heavy, the burden on the image blur compensation driving system increases. Therefore, in the fifth to ninth embodiments, image blur compensation is made by moving one lens element vertically to the optical axis AX (i.e. by parallel decentering it). By this arrangement, the weight of the lens element to be decentered and the lens frame is reduced, so that the burden on the image blur compensation driving system is lightened.

With respect to the positional relationship between the aperture diaphragm S and one lens element (i.e. the image blur compensating lens element) DL parallel decentered for image blur compensation, the fifth to ninth embodiments fulfill the following condition (8) in the entire zoom range:

D/f< 1.2  (8)

where D is the distance from the aperture diaphragm S side surface of the image blur compensating lens element DL to the aperture diaphragm S, and f is the focal length of the entire lens system.

When the upper limit of the condition (8) is exceeded, the image blur compensating lens element DL is largely away from the aperture diaphragm S, so that the position of passage of the axial luminous flux and that of the off-axial luminous flux are largely away from each other. Consequently, the lens diameter increases to increase the lens weight. As a result, the burden on the image blur compensation driving system increases.

Generally, the aberration caused at the time of image blur is represented by the composition of the aberration caused in the optical systems preceding the optical system decentered for image blur compensation and the aberration caused in the optical system decentered for image blur compensation. In the case where image blur compensation is made by one lens element DL like in the fifth to ninth embodiments, the optical systems preceding the image blur compensating lens element DL have a higher degree of freedom of aberration correction than the image blur compensating lens element DL because they include more lens elements. Therefore, the aberration caused in the normal condition and the aberration caused at the time of image blur can both be corrected by the optical systems preceding the image blur compensating lens element DL. However, since the image blur compensating lens element DL has a low degree of freedom of aberration correction, if its refractive power is too strong, the amount of aberration caused in the image blur compensating lens element DL is great, so that it is difficult to restrain the aberration caused in the normal condition by use of other lenses.

Therefore, in the fifth to ninth embodiments, the image blur compensating lens element DL fulfill the following condition (9):

|Pd|/fW<2.30  (9)

where Pd is the refractive power of the image blur compensating lens DL element.

When the upper limit of the condition (9) is exceeded, the refractive power of the image blur compensating lens element DL is too strong, so that an excessive amount of aberration is caused in the image blur compensating lens element DL. As a result, it is difficult to correct the aberration caused in the normal condition (pre-decentered condition). When the condition (9) is fulfilled with an upper limit of 1.6, an optical system having its aberration further corrected is obtained.

In the sixth embodiment, the image blur compensating lens element DL is a doublet lens as mentioned above. This will be described in detail. When the image blur compensating lens element DL is parallel decentered at the time of image blur, axial lateral chromatic aberration which is one of the decentering aberrations is caused. To restrain this, it is desirable that the image blur compensating lens unit be color-corrected. However, when the image blur compensating lens element DL is one single lens, chromatic aberration is inevitably caused in the image blur compensating lens element DL. If the number of lens elements for image blur compensation is increased to restrain this, the optical system decentered for image blur compensation increases in size. Therefore, it is desirable to use as the image blur compensating lens element DL a doublet lens formed of a positive lens and a negative lens. By using one doublet lens, a color-corrected and lightweight image blur compensating lens element DL is realized.

In the case where an image blur compensating lens element DL formed of one doublet lens is used, when the image blur compensating lens element DL has a positive refractive power, it is desirable for the image blur compensating lens element DL to fulfill the following condition (10), and when the image blur compensating lens element DL has a negative refractive power, it is desirable for the image blur compensating lens element DL to fulfill the following condition (11):

νp>νn  (10)

νp<νn  (11)

where νp is the Abbe number of the positive lens element of the image blur compensating lens element (doublet lens) DL, and νn is the Abbe number of the negative lens element of the image blur compensating lens element (doublet lens) DL.

When a lens unit is moved vertically to the optical axis AX for image blur compensation, in the compensated condition (post-decentering condition), the light passes through a place where no light passes in the normal condition (pre-decentering condition). There is a possibility that the light becomes harmful light and degrades the image quality. Therefore, it is desirable to cut off the harmful light during image blur compensation by providing a stationary aperture diaphragm S on the object side of the image blur compensating lens unit, in the image blur compensating lens unit or on the image side of the image blur compensating lens unit. By doing so, excellent image quality is obtained in the image blur compensated condition.

Tables 6 to 10 show construction data of the fifth to ninth embodiments ( FIGS. 24 , 28 , 32 , 36 and 40 ). Table 11 shows values of the conditions (6) to (9) in the fifth to ninth embodiments.

In Tables 6 to 10 (and also in Tables 16 and 17, 20 to 23, 25 to 27, which will be described later), the surfaces whose radii of curvature are marked with asterisks are aspherical surfaces defined by the following expression (ΔS) representing the surface configuration of the aspherical surface:

 X=C·Y 2 /{1+(1−ε·C 2 ·Y 2 ) ½ }+A 4 ·Y 4 +A 6 ·Y 6 +A 8 ·Y 8 +A 10 ·Y 10 +A 12 ·Y 12   (AS)

where X is a displacement amount from the reference surface in the direction of the optical axis AX, Y is ea height in the direction vertical to the optical axis AX, C is a paraxial curvature, E is a conic constant, and A 4 , A 6 , A 8 , A 10 and A 12 are fourth-order, sixth-order, eighth-order, tenth-order and twelfth-order aspherical coefficients, respectively.

FIGS. 25A to 25 I, 29 A to 29 I, 33 A to 33 I, 37 A to 37 I and 41 A to 41 I show longitudinal aberration curves of the fifth to ninth embodiments. FIGS. 25A to 25 C, 29 A to 29 C, 33 A to 33 C, 37 A to 37 C and 41 A to 41 C show aberration curves at the wide-angle limit [W] in the normal condition (pre-decentering condition). FIGS. 25D to 25 F, 29 D to 29 F, 33 D to 33 F, 37 D to 37 F and 41 D to 41 F show aberration curves at the middle focal length condition [M] in the normal condition. FIGS. 25G to 25 I, 29 G to 29 I, 33 G to 33 I, 37 G to 37 I and 41 G to 41 I show aberration curves at the telephoto limit [T] in the normal condition.

FIGS. 25A , 25 D, 25 G, 29 A, 29 D, 29 G, 33 A, 3 ′ 3 D, 33 G, 37 A, 37 D, 37 G, 41 A, 41 D and 41 G show spherical aberration and sine condition. The solid line d represents aberration to the d-line. The broken line SC represents sine condition. FIGS. 25B , 25 E, 25 H, 29 B, 29 E, 29 H, 33 B, 33 E, 33 H, 37 B, 37 E, 37 H, 41 B, 41 E and 41 H show astigmatism. The broken line DM and the solid line DS represent astigmatisms on the meridional image plane and on the sagittal image plane, respectively. FIGS. 25C , 25 F, 25 I, 29 C, 29 F, 29 I, 33 C, 33 F, 33 I, 37 C, 37 F, 37 I, 41 C, 41 F and 41 I show distortion.

FIGS. 26A to 26 E, 30 A to 30 E, 34 A to 34 E, 38 A to 38 E and 42 A to 42 E show lateral aberration curves of the fifth to ninth embodiments at the wide-angle limit [W]. FIGS. 27A to 27 E, 31 A to 31 E, 35 A to 35 E, 39 A to 39 E and 43 A to 43 E show lateral aberration curves of the fifth to ninth embodiments at the telephoto limit [T].

FIGS. 26A , 26 B, 27 A, 27 B, 30 A, 30 B, 31 A, 31 B, 34 A, 34 B, 35 A, 35 B, 38 A, 38 B, 39 A, 39 B, 42 A, 42 B, 43 A and 43 :B show lateral aberration (image height Y′=12, 0) with respect to the luminous flux on the meridional image plane before the decentering of the image blur compensating lens element DL in the fifth to ninth embodiments. FIGS. 26C to 26 E, 27 C to 27 E, 30 C to 30 E, 31 C to 31 E, 34 C to 34 E, 35 C to 35 E, 38 C to 38 E, 39 C to 39 E, 42 C to 42 E, 43 C to 43 E show lateral aberration (image height Y′=−12, 12, 0) with respect to the luminous flux on the meridional image plane after the decentering of the second lens unit Gr 2 in the fifth to ninth embodiments. The aberration curves after the decentering show aberrations in the compensated condition when an image blur compensation angle θ of the second lens unit Gr 2 is 0.7° (=0.0122173 rad.).

As described above, in the fifth to ninth embodiments, since the image blur compensating lens element DL decentered for image blur compensation is one lightweight single lens or doublet lens included in any of the second to fourth lens units Gr 2 to Gr 4 , the burden on the image blur compensation driving system is light. In addition, since the power arrangement and the zoom movement arrangement are effective in reducing the total length to achieve compactness and the above-described conditions are fulfilled, high description quality is obtained without any degradation of compactness.

Tenth to Fifteenth Embodiments

Zoom lens systems having an image blur compensating function according to the tenth to fifteenth embodiments will be described with reference to the drawings. FIGS. 44 , 48 , 52 , 56 , 60 and 64 show the lens arrangements of the tenth to fifteenth embodiments in the normal condition (pre-decentering condition) at the wide-angle limit [W]. In the figures, the surface marked with ri (i=1, 2, 3, . . . ) is an ith surface counted from the object side, and the axial distance marked with di (i=1, 2, 3, . . . ) is an ith axial distance counted from the object side. Arrows m 1 , m 2 , m 3 and m 4 of FIGS. 44 , 48 , 52 , 56 , 60 and 64 schematically show zoom movements of a first lens unit Gr 1 , a second lens unit Gr 2 , an aperture diaphragm S and a third lens unit Gr 3 , and a fourth lens unit Gr 4 from the wide-angle limit [W] to the telephoto limit [T]. Arrow m 5 of FIG. 64 schematically shows the zoom movement of a fifth lens unit Gr 5 from the wide-angle limit [W] to the telephoto limit [T].

Zoom lens systems of the tenth to fourteenth embodiments consist of, from the object side, a first lens unit Gr 1 having a positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a positive refractive power and a fourth lens unit Gr 4 having a negative refractive power, wherein zooming is performed by varying the distances between the lens units. In the tenth, eleventh and fourteenth embodiments, the second lens unit Gr 2 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the front lens unit GrA (i.e. by moving it vertically to the optical axis AX). In FIGS. 44 , 48 , and 60 , arrow C represents the movement of the front lens unit GrA during image blur correction. In the twelfth and thirteenth embodiments, the second lens unit is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the rear lens unit GrB. In FIGS. 52 , and 56 , arrow C represents the movement of the rear lens unit GrB during image blur correction. In the fourteenth embodiment, the facing surfaces (i.e. r 8 and r 9 ) of the front and rear lens units GrA and GrB are aspherical surfaces which cancel each other. By this arrangement, aberrations caused at the time of image blur are excellently corrected without any change in the image quality to be obtained in normal photographing.

A zoom lens system of the fifteenth embodiment consists of, from the object side, a first lens unit Gr 1 having a positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a positive refractive power, a fourth lens unit Gr 4 having a positive refractive power and a fifth lens unit Gr 5 having a negative refractive power, wherein zooming is performed by varying the distances between the lens units. In the fifteenth embodiment, the second lens unit Gr 2 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the rear lens unit GrB. In FIG. 64 , arrow C represents the movement of the rear lens unit GrB during image blur correction.

The tenth to fifteenth lens units include from the object side the first lens unit Gr 1 having a positive refractive power and the second lens unit Gr 2 having a negative refractive power, and include on the most image side the last lens unit (i.e. the most image side lens unit) having a negative refractive power. In this type of zoom lens systems, since the degree of freedom of the movements of the zoom lens units is effectively used for aberration correction, excellent image quality is obtained in the entire zoom range.

Since the first lens unit Gr 1 and the last lens unit are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], a zoom optical system is realized which is compact but has a sufficient back focal length. In a four-unit zoom lens system of positive, negative, positive, negative configuration, by arranging so that the first lens unit Gr 1 and the fourth lens unit Gr 4 are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T] like in the tenth to fourteenth embodiments, an extremely compact telephoto zoom lens system is obtained. Further, by arranging so that the third lens unit Gr 3 is moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the degree of freedom of the movements of the zoom lens units increases, so that an optical system is obtained which is advantageous in correcting aberration and has a further reduced total length.

The tenth to fifteenth embodiments fulfill the following condition (12):

 1.3<(fT/fW)·(βLW/βLT)<7.0  (12)

where fT is the focal length of the entire lens system at the telephoto limit [T], fW is the focal length of the entire lens system at the wide-angle limit [W], βLW is the magnification of the last lens unit at the wide-angle limit [W], and βLT is the magnification of the last lens unit at the telephoto limit [T].

The condition (12) shows how much the last lens unit contributes to zooming. When the upper limit of the condition (12) is exceeded, the proportion of the contribution of the last lens unit to zooming decreases, so that the compactness of the entire zoom lens system is lost. When the condition (12) is fulfilled with an upper limit of 3.0, a more compact zoom lens system is obtained. When the lower limit of the condition (12) is exceeded, zooming is performed mostly by the last lens unit, so that the variation in aberration caused by zooming increases and it is difficult to restrain it. When the condition (12) is fulfilled with a lower limit of 1.45, a zoom lens system which is more excellent in image quality is obtained.

In zoom taking optical systems for single lens reflex cameras, it is typical that the first lens unit Gr 1 is the largest lens unit and is considerably heavy in weight. Therefore, in zoom lens systems like the tenth to fifteenth embodiments including from the object side the first lens unit Gr 1 having a positive refractive power and the second lens unit Gr 2 having a negative refractive power, and including on the most image side the last lens unit having a negative refractive power wherein zooming is performed by varying the distances between the lens units and the first lens unit Gr 1 and the last lens unit are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the first lens unit Gr 1 is heavy in weight compared with the second lens unit Gr 2 and succeeding lens units. For this reason, it is undesirable to make image blur compensation by moving the first lens unit Gr 1 vertically to the optical axis AX (i.e. by parallel decentering it) because this requires the image blur compensation driving system to increase in size.

In zoom lens systems like the tenth to fifteenth embodiments including from the object side the first lens unit Gr 1 having a positive refractive power and the second lens unit Gr 2 having a negative refractive power and including on the most image side the last lens unit having a positive refractive power wherein zooming is performed by varying the distances between the lens units and the first lens unit Gr 1 and the last lens unit are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], it is typical that the aperture diaphragm S is disposed in the second lens unit Gr 2 or in the third lens unit Gr 3 . Since the axial luminous flux and the off-axial luminous flux are close to each other in the vicinity of the aperture diaphragm S, the lens diameter is small in the vicinity of the aperture diaphragm S. Since the second lens unit Gr 2 is situated in the vicinity of the aperture diaphragm S during zooming from the wide-angle limit [W] to the telephoto limit [T], its lens diameter can be comparatively small. Therefore, the use of the small and lightweight second lens unit Gr 2 for image blur compensation is suitable for making image blur compensation without increasing the burden on the image blur compensation driving system.

However, if image blur compensation is made by parallel decentering the entire second lens unit Gr 2 , the weight of the lens to be parallel decentered and the lens frame increases, so that the burden on the image blur compensation driving system increases. Therefore, in the tenth to fifteenth embodiments, the second lens unit Gr 2 is divided into the front lens unit GrA and the rear lens unit GrB from the object side, and image blur compensation is made by moving the front lens unit GrA or the rear lens unit GrB of the second lens unit Gr 2 vertically to the optical axis (i.e. by parallel decentering it) as the image blur compensating lens unit. By this arrangement, the weight of the lens moved for image blur compensation and the lens frame are reduced, so that the burden on the image blur compensation driving system is lightened.

If a lens unit which is largely moved during zooming is used for image blur compensation, it is necessary to ′Largely move the image blur compensating means together with the image blur compensating lens unit, so that the moving means is largely burdened during zooming. The zoom movement amount of the second lens unit is extremely small compared with the other lens units. Therefore, also in this regard, it is advantageous to use the front lens unit GrA or the rear lens unit GrB of the second lens unit Gr 2 as the image blur compensating lens unit.

It is desirable that the movement amount of the image blur compensating lens unit at the time of image blur (i.e. image blur compensation movement amount) at the wide-angle limit [W] and that at the telephoto limit [T] do not largely differ from each other. Therefore, the tenth to fifteenth embodiments further fulfill the following condition (13):

0.4<MT/MW<2.5  (13)

where MT is the blur compensation movement amount of either of the front or the rear lens unit moving vertically to an optical axis to compensate for an image blur at the telephoto limit [T], and MW is the blur compensation movement amount of either of the front or the rear lens unit moving vertically to an optical axis to compensate for an image blur at the wide-angle limit [W].

When the upper limit or the lower limit of the condition (13) is exceeded, the image blur compensation movement amount at the wide-angle limit [W] and that at the telephoto limit [T] largely differ from each other, so that error is prone to be caused in calculating the image blur compensation amount at a given focal length.

When the image blur compensating lens unit is parallel decentered at the time of image blur, axial lateral chromatic aberration which is one of the decentering aberrations is caused. To restrain this, it is desirable that the image blur compensating lens unit be color-corrected. Therefore, the tenth to fifteenth embodiments further fulfill the following condition (14):

νp>νn  (14)

where νp is the Abbe number of the positive lens element included in either of the front or the rear lens unit moving vertically to an optical axis to compensate for an image blur, and νn is the Abbe number of the negative lens element included in either of the front or the rear lens unit moving vertically to an optical axis to compensate for an image blur.

When a lens unit is moved vertically to the optical axis AX for image blur compensation, in the compensated condition (post-decentering condition), the light passes through a place where no light passes in the normal condition (pre-decentering condition). There is a possibility that the light becomes harmful light and degrades the image quality. Therefore, it is desirable to cut off the harmful light during image blur compensation by providing a stationary aperture diaphragm S on the object side of the image blur compensating lens unit, in the image blur compensating lens unit or on the image side of the image blur compensating lens unit. By doing so, excellent image quality is obtained in the image blur compensated condition.

Tables 12 to 17 show construction data of the tenth to fifteenth embodiments ( FIGS. 44 , 48 , 52 , 56 , 60 and 64 ). Table 18 shows values of the conditions (12) and (13) in the tenth to fifteenth embodiments. Table 19 shows data on refractive power in the tenth to fifteenth embodiments. In Table 19, φ 1 is the refractive power of the first lens unit, φ 2 is the refractive power of the second lens unit, and φL is the refractive power of the last lens unit.

FIGS. 45A to 45 I, 49 A to 49 I, 53 A to 53 I, 57 A to 57 I, 61 A to 61 I and 65 A to 65 I show longitudinal aberration curves of the tenth to fifteenth embodiments. FIGS. 45A to 15 C, 49 A to 49 C, 53 A to 53 C, 57 A to 57 C, 61 A to 61 C and 65 A to 65 C show aberration curves at the wide-angle limit [W] in the normal condition (pre-decentering condition). FIGS. 45D to 45 F, 49 D to 49 F, 53 D to 53 F, 57 D to 57 F, 61 D to 61 F and 65 D to 65 F show aberration curves at the middle focal length condition [M] in the normal condition. FIGS. 45G to 45 I, 49 G to 49 I, 53 G to 53 I, 57 G to 57 I, 61 G to 61 I and 65 G to 65 I show aberration curves at the telephoto limit [T] in the normal condition.

FIGS. 45A , 45 D, 45 G, 49 A, 49 D, 49 G, 53 A, 53 D, 53 G, 57 A, 57 D, 57 G, 61 A, 61 D, 61 G, 65 A, 65 D and 65 G show spherical aberration and sine condition. The solid line d represents aberration to the d-line. The broken line SC represents sine condition. FIGS. 45B , 45 E, 45 H, 49 B, 49 E, 49 H, 53 B, 53 E, 53 H, 57 EI, 57 E, 57 H, 61 B, 61 E, 61 H, 65 B, 65 E and 65 H show astigmatism. The broken line DM and the solid line DS represent astigmatisms on the meridional image plane and on the sagittal image plane, respectively. FIGS. 45C , 45 F, 45 I, 49 C, 49 F, 49 I, 53 C, 53 F, 53 I, 57 C, 57 F, 57 I, 61 C, 61 F, 61 I, 65 C, 65 F and 65 I show distortion.

FIGS. 46A to 46 E, 50 A to 50 E, 54 A to 54 E, 58 A to 58 E, 62 A to 62 E and 66 A to 66 E show lateral aberration curve, of the tenth to fifteenth embodiments at the wide-angle limit [W]. FIGS. 47A to 47 E, 51 A to 51 E, 55 A to 55 E, 59 A to 59 E, 63 A to 63 E and 67 A to 67 E show lateral aberration curves of the tenth to fifteenth embodiments at the telephoto limit [T].

FIGS. 46A , 46 B, 47 A, 47 B, 50 A, 50 B, 51 A, 5113 , 54 A, 54 B, 55 A, 55 B, 58 A, 58 B, 59 A, 59 B, 62 A, 62 B, 63 A, 63 B, 66 A, 66 B, 67 A and 67 B show lateral aberration (image height Y′=12, 0) with respect to the luminous flux on the meridional image ]?lane before the decentering of the image blur compensating lens unit in the tenth to fifteenth embodiments. FIGS. 26C to 26 E, 27 C to 27 E, 30 C to 30 E, 31 C to 31 E, 34 C to 34 E, 35 C to 35 E, 38 C to 38 E, 39 C to 39 E, 42 C to 42 E and 43 C to 43 E show lateral aberration (image height Y′=−12, 12, 0) with respect to the luminous flux on the meridional image plane after the decentering of the image blur compensating lens unit in the tenth to fifteenth embodiments. The aberration curves after the decentering show aberrations in the compensated condition when an image blur compensation angle θ of the image blur compensating lens unit is 0.7° (=0.0122173 rad.).

As described above, in the tenth to fifteenth embodiments, since the image blur compensating lens unit parallel decentered for image blur compensation is the lightweight front or rear lens unit GrA or GrB included in the second lens unit. Gr 2 , the burden on the image blur compensation driving system is lightened. In addition, the zoom movements of the lens units and the power arrangement are effective in reducing the total length to achieve compactness.

Sixteenth to Nineteenth Embodiments

Zoom lens systems having an image blur compensating function according to the sixteenth to nineteenth embodiments will be described with reference to the drawings. FIGS. 68 , 72 , 76 and 80 show the lens arrangements of the sixteenth to nineteenth embodiments in the normal condition (pre-decentering condition) at the wide-angle limit [W]. In the figures, the surface marked with ri (i=1, 2, 3, . . . ) is an ith surface counted from the object side, and the axial distance marked with di (i=1, 2, 3, . . . ) is an ith axial distance counted from the object side. Arrows m 1 , m 2 , m 3 and m 4 of FIGS. 68 , 72 , 76 and 80 schematically show zoom movements of a first lens unit Gr 1 , a second lens unit Gr 2 , an aperture diaphragm S and a third lens unit Gr 3 , and a fourth lens unit Gr 4 from the wide-angle limit [W] to the telephoto limit [T]. Arrow m 5 of FIG. 68 schematically shows the zoom movement of a fifth lens unit Gr 5 from the wide-angle limit [W] to the telephoto limit [T].

A zoom lens system of the sixteenth embodiment consists of, from the object side, a first lens unit Gr 1 having a positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a positive refractive power, a fourth lens unit Gr 4 having a positive refractive power and a fifth lens unit Gr 5 having a negative refractive power wherein zooming is performed by varying the distances between the lens units. In the sixteenth embodiment, the second lens unit Gr 2 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the rear lens unit GrB (i.e. moving it vertically to the optical axis AX). In FIG. 68 , arrow C represents the movement of the rear lens unit GrB during image blur correction.

Zoom lens systems of the seventeenth to nineteenth embodiments are zoom lens systems consisting of, from the object side, a first lens unit Gr 1 having a positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a positive refractive power and a fourth lens unit Gr 4 having a positive refractive power wherein zooming is performed by varying the distances between the lens units.

In the seventeenth embodiment, the third ′Lens unit Gr 3 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the front lens unit GrA. In FIG. 72 , arrow C represents the movement of the front lens unit GrA during image blur correction. In the eighteenth embodiment, the fourth lens unit Gr 4 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the front lens unit GrA. In FIG. 76 , arrow C represents the movement of the front lens unit GrA during image blur correction. In the nineteenth embodiment, the second lens unit Gr 2 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the rear lens unit GrB. In FIG. 80 , arrow C represents the movement of the rear lens unit GrB during image blur correction.

In the seventeenth and eighteenth embodiments, the image side surface of the front lens unit GrA serving as the image blur compensating lens unit is an aspherical surface (i.e. r 16 in the seventeenth embodiment, and r 22 in the eighteenth embodiment), and the lens disposed directly on the image side of the front lens unit GrA has an aspherical surface (i.e. r 17 in the seventeenth embodiment, and r 23 in the eighteenth embodiment) which cancels the aspherical surface of the front lens unit GrA. That is, the facing surfaces of the front and rear lens units GrA and GrB are aspherical surfaces which cancel each other. By this arrangement, aberrations caused at the time of image blur are excellently corrected without any change in the image quality to be obtained in normal photographing.

The sixteenth to nineteenth embodiments include from the object side the first lens unit Gr 1 having a positive refractive power, the second lens unit Gr 2 having a negative refractive power and the third lens unit Gr 3 having a positive refractive power so that they are suitable for use as the standard zoom lens systems and the standard high-magnification zoom lens systems for single lens reflex cameras. In this type of zoom lens systems including positive, negative, positive lens units, the degree of freedom of the movements of the zoom lens units is effectively used for aberration correction. As a result, excellent image quality is obtained in the entire zoom range ever, though the zoom lens systems are high-magnification zoom lens systems including the wide-angle range.

Since the first lens unit Gr 1 is moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the zoom lens systems is in a retro-type arrangement at the wide-angle limit [W] and in a telephoto-type arrangement at the telephoto limit [T]. For this reason, a sufficient back focal length is secured and an optical system being short in total length is achieved. Further, by arranging so that the second lens unit Gr 2 and the third lens unit Gr 3 are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the degree of freedom of the movements of the zoom lens units increases, so that an optical system is obtained which is advantageous in correcting aberration and has a further reduced total length.

In this type of zoom lens systems, since the zoom lens units positively perform zooming, the aberration burden on the zoom lens units is considerably heavy. For this reason, it is extremely difficult to correct aberrations caused in each of the zoom lens units by use of only one single lens or one doublet lens. Therefore, it is desirable that the zoom lens units include a plurality of lens elements.

The sixteenth to nineteenth embodiments fulfill the conditions (6) to (11) noted above. When the condition (6) is fulfilled with an upper limit of 1.3, a more compact optical system is obtained; when the condition (6) is fulfilled with a lower limit of 0.8, still better image quality is obtained. When the condition (7) is fulfilled with an upper limit of 3.8, a more compact optical system is obtained; when the condition (7) is fulfilled with a lower limit of 2.5, still better image quality is obtained. Moreover, when the condition (9) is fulfilled with an upper limit of 1.6, an optical system having its aberration further corrected is obtained.

Tables 20 to 23 show construction data of the sixteenth to nineteenth embodiments ( FIGS. 68 , 72 , 76 and 80 ). Table 24 shows values of the conditions (6) to (9) in the sixteenth to nineteenth embodiments.

FIGS. 69A to 69 I, 73 A to 73 I, 77 A to 77 I and 81 A to 81 I show longitudinal aberration curves of the sixteenth to nineteenth embodiments. FIGS. 69A to 69 C, 73 A to 73 C, 77 A to 77 C and 81 A to 81 C show aberration curves at the wide-angle limit [W] in the normal condition (pre-decentering condition). FIGS. 69D to 69 F, 73 D to 73 F, 77 D to 77 F and 81 D to 81 F show aberration curves at the middle focal length condition [M] in the normal condition. FIGS. 69G to 69 I, 73 G to 73 I, 77 G to 77 I and 81 G to 81 I show aberration curves at the telephoto limit [T] in the normal condition.

FIGS. 69A , 69 D, 69 G, 73 A, 73 D, 73 G, 77 A, 77 D, 77 G, 81 A, 81 D and 81 G show spherical aberration and sine condition. The solid line d represents aberration to the d-line. The broken line SC represents sine condition. FIGS. 69B , 69 E, 69 H, 73 B, 73 E, 73 H, 77 B, 77 E, 77 H, 81 B, 81 E and 81 H show astigmatism. The broken line DM and the solid line DS represent astigmatisms on the meridional image plane and on the sagittal image plane, respectively. FIGS. 69C , 69 F, 69 I, 73 C, 73 F, 73 I, 77 C, 77 F, 77 I, 81 C, 81 F and 81 I show distortion.

FIGS. 70A to 70 E, 74 A to 74 E, 78 A to 78 E and. 82 A to 82 E show lateral aberration curves of the sixteenth to nineteenth embodiments at the wide-angle limit [W]. FIGS. 71A to 71 E, 75 A to 75 E, 79 A to 79 E and 83 A to 83 E show lateral aberration curves of the sixteenth to nineteenth embodiments at the telephoto limit [T].

FIGS. 70A , 70 B, 71 A, 71 B, 74 A, 74 B, 75 A, 75 B, 78 A, 78 B, 79 A, 79 B, 82 A, 82 B, 83 A and 83 B show lateral aberration (image height Y′=12, 0) with respect to the luminous flux on the meridional image plane before the decentering of the image blur compensating lens unit in the sixteenth to nineteenth embodiments. FIGS. 70C to 70 E, 71 C to 71 E, 74 C to 74 E, 75 C to 75 E, 78 C to 78 E, 79 C to 79 E, 82 C to 82 E and 83 C to 83 E show lateral aberration (image height Y′=−12, 12, 0) with respect to the luminous flux on the meridional image plane after the decentering of the image blur compensating lens unit in the sixteenth to nineteenth embodiments. The aberration curves after the decentering show aberrations in the compensated condition when an image blur compensation angle θ of the image blur compensating lens unit is 0.7° (=0.0122173 rad.).

As described above, in the sixteenth to nineteenth embodiments, since the image blur compensating lens unit parallel decentered for image blur compensation is a lightweight front or rear lens unit GrA or GrB included in the second, third or fourth lens unit Gr 2 , Gr 3 or Gr 4 , the burden on the image blur compensation driving system is lightened. In addition, since the power arrangement and the zoom movement arrangement are effective in reducing the total length to achieve compactness and the above-described conditions are fulfilled, high description quality is obtained without any degradation of compactness.

Twentieth to Twenty-second Embodiments

Zoom lens systems having an image blur compensating function according to the twentieth to twenty-second embodiments will be described with reference to the drawings. FIGS. 84 , 88 and 92 show the lens arrangements of the twentieth to twenty-second embodiments in the normal condition (pre-decentering condition) at the wide-angle limit [W]. In the figures, the surface marked with ri (i=1, 2, 3, . . . ) is an ith surface counted from the object side, and the axial distance marked with di (i=1, 2, 3, . . . ) is an ith axial distance counted from the object side. Arrows m 1 , m 2 , m 3 and m 4 of FIGS. 84 , 88 and 92 schematically show zoom movements of a first lens unit Gr 1 , a second lens unit Gr 2 , a third lens unit Gr 3 and a fourth lens unit Gr 4 from the wide-angle limit [W] to the telephoto limit [T],.

Zoom lens systems of the twentieth to twenty-second embodiments are zoom lens systems consisting of, from the object side, a first lens unit Gr 1 having a positive refractive power, a second lens unit Gr 2 having a negative refractive power, a third lens unit Gr 3 having a positive refractive power and a fourth lens unit Gr 4 having a positive refractive power wherein zooming is performed by varying the distances between the lens units.

In the twentieth embodiment, the third lens unit Gr 3 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the front lens unit GrA (i.e. by moving it vertically to the optical axis AX). In FIG. 84 , arrow C represents the movement of the front lens unit GrA during image blur correction. In the twenty-first embodiment, the fourth lens unit Gr 4 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the front lens unit GrA. In FIG. 88 , arrow C represents the movement of the front lens unit GrA during image blur correction. In the twenty-second embodiment, the second lens unit Gr 2 is divided into a front lens unit GrA and a rear lens unit GrB from the object side, and image blur compensation is made by parallel decentering the rear lens unit GrB. In FIG. 92 , arrow C represents the movement of the rear lens unit GrB during image blur correction.

In the twentieth and twenty-first embodiments, the image side surface of the front lens unit GrA serving as the image blur compensating lens unit is an aspherical surface (i.e. r 16 in the twentieth embodiment, and r 22 in the twenty-first embodiment), and the lens disposed directly on the image side of the front lens unit GrA has an aspherical surface (i.e. r 17 in the twentieth embodiment, and r 23 in the twenty-first embodiment) which cancels the aspherical surface of the front lens unit GrA. That is, the facing surfaces of the front and rear lens units GrA and GrB are aspherical surfaces which cancel each other. By this arrangement, aberrations caused at the time of image blur are excellently corrected without any change in the image quality to be obtained in normal photographing.

The zoom lens systems of the twentieth to twenty-second embodiments are suitable for use as the zoom lens system for single lens reflex cameras. In this type of zoom lens systems consisting of four zoom lens units of a positive, negative, positive configuration, the degree of freedom of the movements of the zoom lens units is effectively used for aberration correction, so that excellent image quality is obtained in the entire zoom range.

Since the first lens unit Gr 1 and the fourth lens unit Gr 4 are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the zoom lens systems is in a retro-type arrangement at the wide-angle limit [W] and in a telephoto-type arrangement at the telephoto limit [T]. For this reason, a sufficient back focal length is secured and an optical system being short in total length is achieved. Further, by arranging so that the second lens unit Gr 2 and the third lens unit Gr 3 are moved toward the object side during zooming from the wide-angle limit [W] to the telephoto limit [T], the degree of freedom of the movements of the zoom lens units increases, so that an optical system is obtained which is advantageous in correcting aberration and has a further reduced total length.

Although the degree of freedom of aberration correction increases as the number of zoom lens units increases, the overall size of the optical system (particularly, the size at the wide-angle limit [W]) increases accordingly. However, since the zoom lens systems of this type have four lens units, the degree of freedom for restraining the aberrations caused during zooming and the compactness of the optical system are simultaneously satisfied. That is, if the number of zoom lens units is smaller than this, it is difficult to satisfy excellent image quality in the entire zoom range, and conversely, if the number of zoom lens units is greater than this, it is difficult to maintain the compactness of the entire optical system and the structure of the lens barrel is complicated.

In this type of zoom lens systems, since the zoom lens units positively perform zooming, the aberration burden on the zoom lens units is considerably heavy. For this reason, it is extremely difficult to correct aberrations caused in the zoom lens units by use of only one single lens or one doublet lens. Therefore, it is desirable that the zoom lens units include a plurality of lens elements.

The twentieth to twenty-second embodiments fulfill the conditions (6) to (11) noted above. When the condition (6) is fulfilled with an upper limit of 1.3, a more compact optical system is obtained; when the condition (6) is fulfilled with a lower limit of 0.8, still better image quality is obtained. When the condition (7) is fulfilled with an upper limit of 3.8, a more compact optical system is obtained; when the condition (7) is fulfilled with a lower limit of 2.5, still better image quality is obtained. Moreover, when the condition (9) is fulfilled with an upper limit of 1.6, an optical system having its aberration further corrected is obtained.

Tables 25 to 27 show construction data of the twentieth to twenty-second embodiments ( FIGS. 84 , 88 , and 92 ). Table 28 shows values of the conditions (6) to (9) in the twentieth to twenty-second embodiments.

FIGS. 85A to 85 I, 89 A to 89 I and 93 A to 93 I show longitudinal aberration curves of the twentieth to twenty-second embodiments. FIGS. 85A to 85 C, 89 A to 89 C and 93 A to 93 C show aberration curves at the wide-angle limit [W] in the normal condition (pre-decentering condition). FIGS. 85D to 85 F, 89 D to 89 F and 93 D to 93 F show aberration curves at the middle focal length condition [M] in the normal condition. FIGS. 85G to 85 I, 89 G to 89 I and 93 G to 93 I show aberration curves at the telephoto limit [T] in the normal condition.

FIGS. 85A , 85 D, 85 G, 89 A, 89 D, 89 G, 93 A, 93 D and 93 G show spherical aberration and sine condition. The solid line d represents aberration to the d-line. The broken line SC represents sine condition. FIGS. 85B , 85 E, 85 H, 89 B, 89 E, 89 H, 93 B, 93 E and 93 H show astigmatism. The broken line DM and the solid line DS represent astigmatisms on the meridional image plane and on the sagittal image plane, respectively. FIGS. 85C , 85 F, 85 I, 89 C, 89 F, 89 I, 93 C, 93 F and 93 I show distortion.

FIGS. 86A to 86 E, 90 A to 90 E and 94 A to 94 E show lateral aberration curves of the twentieth to twenty-second embodiments at the wide-angle limit [W]. FIGS. 87A to 87 E. 91 A to 91 E and 95 A to 95 E show lateral aberration curves of the twentieth to twenty-second embodiments at the telephoto limit [T].

FIGS. 86A , 86 B, 87 A, 87 B, 90 A, 90 B, 91 A, 91 B, 94 A, 94 B, 95 A and 95 B show lateral aberration (image height Y′=12, 0) with respect to the luminous flux on the meridional image plane before the decentering of the image blur compensating lens unit in the twentieth to twenty-second embodiments. FIGS. 86C to 86 E, 87 C to 87 E, 90 C to 90 E, 91 C to 91 E, 94 C to 94 E and 95 C to 95 E show lateral aberration (image height Y′=−12, 12, 0) with respect to the luminous flux on the meridional image plane after the decentering of the image blur compensating lens unit in the twentieth to twenty-second embodiments. The aberration curves after the decentering show aberrations in the compensated condition when an image blur compensation angle θ of the image blur compensating lens unit is 0.7° (=0.0122173 rad.).

As described above, in the twentieth to twenty-second embodiments, since the image blur compensating lens unit parallel decentered for image blur compensation is a lightweight front or rear lens unit GrA or GrB included in the second, third or fourth lens unit Gr 2 , Gr 3 or Gr 4 , the burden on the image blur compensation driving system is lightened. In addition, since the power arrangement and the zoom movement arrangement are effective in reducing the total length to achieve compactness and the above-described conditions are fulfilled, high description quality is obtained without any degradation of compactness.

Obviously, many modifications and variations of the present invention are possible in light of the above teachings. It is therefore to be understood that within the scope of the appended claims, the invention may be practiced other than as specifically described.

TABLE 1
<< Embodiment 1 >>
f = 83.0 ˜ 160.0 ˜ 234.0
FNO = 4.60 ˜ 5.81 ˜ 5.78
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	97.345	d1	1.700	N1	1.61293	ν1	36.96
r2	48.265	d2	6.460	N2	1.49310	ν2	83.58
r3	−1091.036	d3	0.100
r4	57.984	d4	3.820	N3	1.49310	ν3	83.58
r5	810.051	d5	3.300 ˜ 26.272 ˜ 39.846
<Second Lens Unit Gr2 - negative>
r6	−73.346	d6	1.830	N4	1.71300	ν4	53.93
r7	34.239	d7	3.000
r8	39.600	d8	2.750	N5	1.67339	ν5	29.25
r9	−3349.859	d9	2.000
r10	−35.714	d10	1.215	N6	1.51728	ν6	69.43
r11	−29.097	d11	2.000 ˜ 4.000 ˜ 6.000
<Third Lens Unit Gr3 - negative>
r12	−24.999	d12	1.215	N7	1.51728	ν7	69.43
r13	−30.588	d13	20.453 ˜ 4.949 ˜ 1.000
<Aperture Diaphragm S, Fourth Lens Unit Gr4 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	1.380
r15	60.430	d15	1.300	N8	1.84666	ν8	23.82
r16	26.308	d16	2.460
r17	41.552	d17	2.840	N9	1.51680	ν9	64.20
r18	−115.365	d18	0.400
r19	36.133	d19	4.550	N10	1.51680	ν10	64.20
r20	−42.506	d20	19.811 ˜ 9.140 ˜ 0.900
<Fifth Lens Unit Gr5 - negative>
r21	214.395	d21	1.080	N11	1.71300	ν11	53.93
r22	23.976	d22	1.540
r23	−181.698	d23	3.480	N12	1.67339	ν12	29.25
r24	−18.797	d24	1.130	N13	1.75450	ν13	51.57
r25	∞	Σd = 89.815 ˜ 88.611 ˜ 91.997

TABLE 2
<< Embodiment 2 >>
f = 82.6 ˜ 160.0 ˜ 234.0
FNO = 4.60 ˜ 5.81 ˜ 6.83
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	97.792	d1	1.700	N1	1.61293	ν1	36.96
r2	46.299	d2	6.460	N2	1.49310	ν2	83.58
r3	−184.667	d3	0.100	N3	1.49310	ν3	83.58
r4	50.563	d4	3.820
r5	241.312	d5	3.300 ˜ 23.941 ˜ 31.837
<Second Lens Unit Gr2 - negative>
r6	−71.122	d6	1.830	N4	1.71300	ν4	53.93
r7	33.113	d7	1.000
r8	20.179	d8	2.000	N5	1.51728	ν5	69.43
r9	24.487	d9	2.000 ˜ 4.000 ˜ 6.000
<Third Lens Unit Gr3 - positive>
r10	30.032	d10	1.215	N6	1.51728	ν6	69.43
r11	19.448	d11	1.000
r12	26.836	d12	2.750	N7	1.67339	ν7	29.25
r13	117.377	d13	23.629 ˜ 8.887 ˜ 1.306
<Aperture Diaphragm S, Fourth Lens Unit Gr4 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	1.380
r15	73.885	d15	1.300	N8	1.84666	ν8	23.82
r16	28.089	d16	2.460
r17	46.118	d17	2.840	N9	1.51680	ν9	64.20
r18	−60.125	d18	0.400
r19	34.079	d19	4.550	N10	1.51680	ν10	64.20
r20	−44.058	d20	17.850 ˜ 6.911 ˜ 0.874
<Fifth Lens Unit Gr5 - negative>
r21	512.839	d21	1.080	N11	1.71300	ν11	53.93
r22	24.541	d22	1.540
r23	−133.326	d23	3.480	N12	1.67339	ν12	29.25
r24	−17.645	d24	1.130	N13	1.75450	ν13	51.57
r25	∞	Σd = 88.815 ˜ 85.775 ˜ 82.052

TABLE 3
<< Embodiment 3 >>
f = 82.6 ˜ 160.0 ˜ 234.0
FNO = 4.60 ˜ 5.81 ˜ 5.95
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	58.900	d1	1.700	N1	1.61293	ν1	36.96
r2	34.285	d2	6.460	N2	1.49310	ν2	83.58
r3	−300.890	d3	0.100
r4	63.185	d4	3.820	N3	1.49310	ν3	83.58
r5	98.931	d5	3.300 ˜ 28.301 ˜ 41.700
<Second Lens Unit Gr2 - negative>
r6	−74.716	d6	1.830	N4	1.71300	ν4	53.93
r7	29.553	d7	1.000
r8	23.424	d8	1.215	N5	1.51728	ν5	69.43
r9	39.791	d9	2.500 ˜ 4.000 ˜ 7.500
<Third Lens Unit Gr3 - positive>
r10	36.855	d10	1.215	N6	1.51728	ν6	69.43
r11	21.931	d11	1.000
r12	29.252	d12	2.750	N7	1.67339	ν7	29.25
r13	212.765	d13	29.756 ˜ 11.469 ˜ 1.306
<Aperture Diaphragm S, Fourth Lens Unit Gr4 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	1.380
r15	62.924	d15	1.300	N8	1.84666	ν8	23.82
r16	28.043	d16	2.460
r17	45.986	d17	2.840	N9	1.51680	ν9	64.20
r18	−86.763	d18	0.400
r19	32.661	d19	4.550	N10	1.51680	ν10	64.20
r20	−50.825	d20	18.926 ˜ 83.08 ˜ 0.874
<Fifth Lens Unit Gr5 - negative>
r21	149.097	d21	1.080	N11	1.71300	ν11	53.93
r22	24.519	d22	1.540
r23	−121.815	d23	3.480	N12	1.67339	ν12	29.25
r24	−18.056	d24	1.130	N13	1.75450	ν13	51.57
r25	∞	Σd = 95.733 ˜ 93.328 ˜ 92.631

TABLE 4
<< Embodiment 4 >>
f = 82.6 ˜ 160.0 ˜ 234.0
FNO = 4.60 ˜ 5.90 ˜ 6.00
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	61.148	d1	1.700	N1	1.61293	ν1	36.96
r2	34.001	d2	7.500	N2	1.49310	ν2	83.58
r3	−253.109	d3	0.100
r4	60.899	d4	4.200	N3	1.49310	ν3	83.58
r5	95.792	d5	3.300 ˜ 25.514 ˜ 41.021
<Second Lens Unit Gr2 - negative>
r6	−85.359	d6	1.830	N4	1.71300	ν4	53.93
r7	26.983	d7	1.000
r8	22.823	d8	1.215	N5	1.51728	ν5	69.43
r9	40.300	d9	2.500 ˜ 4.000 ˜ 7.500
<Third Lens Unit Gr3 - positive>
r10	35.792	d10	1.215	N6	1.51728	ν6	69.43
r11	21.684	d11	1.000
r12	29.241	d12	2.750	N7	1.67339	ν7	29.25
r13	217.960	d13	29.529 ˜ 12.908 ˜ 1.306
<Aperture Diaphragm S, Fourth Lens Unit Gr4 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	1.380
r15	55.422	d15	1.300	N8	1.84666	ν8	23.82
r16	27.905	d16	2.460
r17	47.314	d17	2.840	N9	1.51680	ν9	64.20
r18	−83.181	d18	0.400
r19	34.948	d19	4.550	N10	1.51680	ν10	64.20
r20	−47.390	d20	17.734 ˜ 8.310 ˜ 0.874
<Fifth Lens Unit Gr5 - negative>
r21	198.738	d21	1.080	N11	1.71300	ν11	53.93
r22	24.489	d22	1.540
r23	−114.315	d23	3.480	N12	1.67339	ν12	29.25
r24	−17.995	d24	1.130	N13	1.75450	ν13	51.57
r25	∞	Σd = 95.734 ˜ 93.403 ˜ 93.372

	TABLE 5
	|fL/fW|	|f2/fW|	f1/fW	MT/MW
	Embodiment 1	0.345	1.58	1.00	1.72
	Embodiment 2	0.319	0.445	0.87	1.86
	Embodiment 3	0.347	0.493	1.06	2.02
	Embodiment 4	0.332	0.487	1.06	2.00

TABLE 6
<< Embodiment 5 >>
f = 22.6 ˜ 50.5 ˜ 78.0
FNO = 4.10 ˜ 5.31 ˜ 5.73
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	108.151	d1	1.300	N1	1.83350	ν1	21.00
r2	51.344	d2	6.550	N2	1.58913	ν2	61.11
r3	−227.303	d3	0.100
r4	26.595	d4	4.250	N3	1.71300	ν3	53.93
r5	50.796	d5	1.845 ˜ 14.212 ˜ 19.892
<Second Lens Unit Gr2 - negative>
r6	42.937	d6	1.100	N4	1.80420	ν4	46.50
r7	10.592	d7	4.400
r8	−30.198	d8	0.950	N5	1.75450	ν5	51.57 -- DL
r9	23.104	d9	0.300
r10	18.296	d10	3.700	N6	1.75000	ν6	25.14
r11	−41.997	d11	0.940
r12	−15.369	d12	1.300	N7	1.69680	ν7	56.47
r13	−55.424	d13	10.978 ˜ 5.009 ˜ 2.000
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	0.500
r15	24.823	d15	3.310	N8	1.62041	ν8	60.29
r16	−28.498	d16	0.110
r17	25.329	d17	4.710	N9	1.51742	ν9	52.15
r18	−12.652	d18	1.360	N10	1.80741	ν10	31.59
r19	134.710	d19	5.300 ˜ 1.349 ˜ 1.000
<Fourth Lens Unit Gr4 - positive>
r20	40.082	d20	4.820	N11	1.51823	ν11	58.96
r21	−17.987	d21	1.470
r22*	−140.644	d22	0.100	N12	1.51790	ν12	52.31
r23	−57.516	d23	1.400	N13	1.80500	ν13	40.97
r24	40.734	Σd = 60.793 ˜ 63.239 ˜ 65.562
[Aspherical Coefficient]
	r22:	ε = 1.0000
		A4 = −0.10470 × 10 −3
		A6 = −0.34309 × 10 −6
		A8 = −0.53396 × 10 −9
		A10 = −0.14576 × 10 −10
		A12 = −0.69539 × 10 −15

TABLE 7
<< Embodiment 6 >>
f = 30.6 ˜ 64.7 ˜ 165.1
FNO = 4.60 ˜ 5.23 ˜ 5.81
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	89.595	d1	1.530	N1	1.84666	ν1	23.82
r2	50.523	d2	6.970	N2	1.58913	ν2	61.11
r3	885.692	d3	0.127
r4	47.852	d4	5.695	N3	1.51680	ν3	64.20
r5	218.621	d5	0.467 ˜ 17.96 ˜ 41.243
<Second Lens Unit Gr2 - negative>
r6	73.128	d6	1.020	N4	1.85000	ν4	40.04
r7	14.317	d7	4.420
r8	−404.817	d8	2.550	N5	1.75000	ν5	25.14
r9	−31.873	d9	1.020	N6	1.77250	ν6	49.77
r10	36.869	d10	1.105
r11	22.548	d11	2.635	N7	1.76182	ν7	26.55
r12	212.813	d12	1.530
r13	−45.353	d13	1.000	N8	1.75450	ν8	51.57 -- DL
r14	38.340	d14	1.000	N9	1.80518	ν9	25.43 -- DL
r15	171.510	d15	17.275 ˜ 8.731 ˜ 1.714
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r16	∞ (Aperture Diaphragm S)
		d16	1.062
r17	33.590	d17	2.125	N10	1.51680	ν10	64.20
r18	145.888	d18	0.085
r19	28.299	d19	2.720	N11	1.51823	ν11	58.96
r20	−4683.183	d20	0.127
r21	40.246	d21	2.380	N12	1.51680	ν12	64.20
r22	−101.132	d22	2.125
r23	−26.751	d23	1.020	N13	1.84666	ν13	23.82
r24	397.583	d24	4.505 ˜ 1.969 ˜ 1.360
<Fourth Lens Unit Gr4 - positive>
r25	43.689	d25	2.550	N14	1.51823	ν14	58.96
r26	−52.186	d26	0.127
r27	35.901	d27	2.890	N15	1.51823	ν15	58.96
r28	−32.031	d28	3.187
r29*	−70.884	d29	0.030	N16	1.51790	ν16	52.31
r30	−58.398	d30	1.190	N17	1.85000	ν17	40.04
r31	23.219	d31	1.020
r32	68.181	d32	2.550	N18	1.67339	ν18	29.25
r33	−66.682	d33	1.700 ˜ 9.782 ˜ 0.628
<Fifth Lens Unit Gr5 - negative>
r34	−41.406	d34	1.598	N19	1.67000	ν19	57.07
r35	−98.910	Σd = 81.338 ˜ 95.669 ˜ 102.335
[Aspherical Coefficient]
	r29:	ε = 1.0000
		A4 = −0.68521 × 10 −4
		A6 = −0.10299 × 10 −6
		A8 = −0.23092 × 10 −8
		A10 = 0.11744 × 10 −9
		A12 = −0.13601 × 10 −11

TABLE 8
<< Embodiment 7 >>
f = 22.6 ˜ 50.5 ˜ 78.0
FNO = 4.10 ˜ 5.31 ˜ 5.73
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	122.692	d1	1.300	N1	1.83350	ν1	21.00
r2	51.521	d2	6.550	N2	1.58913	ν2	61.11
r3	−185.231	d3	0.100
r4	27.634	d4	4.250	N3	1.71300	ν3	53.95
r5	57.348	d5	1.845 ˜ 12.466 ˜ 19.246
<Second Lens Unit Gr2 - negative>
r6	51.452	d6	1.100	N4	1.80420	ν4	46.50
r7	10.185	d7	4.400
r8	−30.276	d8	0.950	N5	1.75450	ν5	51.57
r9	20.585	d9	0.300
r10	16.780	d10	3.700	N6	1.75000	ν6	25.14
r11	−38.497	d11	0.940
r12	−14.318	d12	1.300	N7	1.69680	ν7	56.47
r13	−47.972	d13	9.859 ˜ 4.319 ˜ 2.000
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	0.500
r15	32.322	d15	1.500	N8	1.62041	ν8	60.29 -- DL
r16*	−24.847	d16	0.500
r17*	−24.847	d17	1.310	N9	1.62041	ν9	60.29
r18	−24.706	d18	0.110
r19	24.077	d19	4.710	N10	1.51742	ν10	52.15
r20	−12.877	d20	1.360	N11	1.80741	ν11	31.59
r21	133.539	d21	5.300 ˜ 1.467 ˜ 1.000
<Fourth Lens Unit Gr4 - positive>
r22	35.194	d22	4.820	N12	1.51823	ν12	58.96
r23	−17.079	d23	1.470
r24*	−125.833	d24	0.100	N13	1.51790	ν13	52.31
r25	−56.309	d25	1.400	N14	1.80500	ν14	40.97
r26	39.727	Σd = 59.674 ˜ 60.923 ˜ 64.916
[Aspherical Coefficient]
	r16:	ε = 1.0000
		A4 = 0.33000 × 10 −4
	r17:	ε = 1.0000
		A4 = 0.33000 × 10 −4
	r24:	ε = 1.0000
		A4 = −0.10469 × 10 −3
		A6 = −0.34301 × 10 −6
		A8 = −0.53437 × 10 −9
		A10 = −0.14584 × 10 −10
		A12 = −0.75981 × 10 −5

TABLE 9
<< Embodiment 8 >>
f = 22.6 ˜ 47.2 ˜ 80.7
FNO = 3.57 ˜ 4.38 ˜ 4.63
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	701.858	d1	1.339	N1	1.84666	ν1	23.78
r2	50.822	d2	6.300	N2	1.61272	ν2	58.75
r3	−142.661	d3	0.118
r4	33.789	d4	3.937	N3	1.83400	ν3	37.17
r5	86.386	d5	1.696 ˜ 13.804 ˜ 21.178
<Second Lens Unit Gr2 - negative>
r6	39.339	d6	1.102	N4	1.83400	ν4	37.17
r7	11.226	d7	4.804
r8	−26.223	d8	2.126	N5	1.78472	ν5	25.68
r9	−15.872	d9	1.024	N6	1.77250	ν6	49.60
r10	41.165	d10	0.118
r11	22.587	d11	3.071	N7	1.78472	ν7	25.68
r12	−27.632	d12	1.102
r13	−18.584	d13	1.024	N8	1.81554	ν8	44.36
r14	321.763	d14	9.368 ˜ 4.115 ˜ 1.069
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r15	∞ (Aperture Diaphragm S)
		d15	1.496
r16	29.194	d16	3.465	N9	1.61800	ν9	63.39
r17	−40.669	d17	0.079
r18	27.739	d18	5.591	N10	1.56873	ν10	63.16
r19	−14.928	d19	1.181	N11	1.83400	ν11	37.17
r20	102.907	d20	7.384 ˜ 3.742 ˜ 2.663
<Fourth Lens Unit Gr4 - positive>
r21	24.467	d21	2.362	N12	1.58170	ν12	69.75 -- DL
r22*	−59.882	d22	0.354
r23*	−59.882	d23	1.575	N13	1.75450	ν13	51.57
r24	−27.635	d24	2.756
r25*	−86.973	d25	1.488	N14	1.74500	ν14	34.96
r26	34.087	Σd = 64.862 ˜ 68.073 ˜ 71.323
[Aspherical Coefficient]
	r22:	ε0 = 1.0000
		A4 = 0.27748 × 10 −4
	r23:	ε = 1.0000
		A4 = 0.25095 × 10 −4
	r25:	ε = 1.0000
		A4 = −0.76769 × 10 −4
		A6 = −0.21795 × 10 −6
		A8 = 0.57736 × 10 −9
		A10 = −0.52121 × 10 −11
		A12 = 0.27373 × 10 −13

TABLE 10
<< Embodiment 9 >>
f = 22.6 ˜ 50.5 ˜ 78.0
FNO = 4.10 ˜ 5.45 ˜ 6.20
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	69.769	d1	1.300	N1	1.83350	ν1	21.00
r2	45.196	d2	6.550	N2	1.58913	ν2	61.11
r3	−397.682	d3	0.100
r4	36.176	d4	4.250	N3	1.71300	ν3	53.93
r5	44.734	d5	1.845 ˜ 14.591 ˜ 25.237
<Second Lens Unit Gr2 - negative>
r6	123.224	d6	1.100	N4	1.80420	ν4	46.50
r7	11.538	d7	4.400
r8	−72.748	d8	0.950	N5	1.75450	ν5	51.57
r9	26.505	d9	0.300
r10	17.282	d10	3.700	N6	1.75000	ν6	25.14
r11	−51.639	d11	0.940
r12	−28.103	d12	1.300	N7	1.69680	ν7	56.47 -- DL
r13	64.162	d13	10.332 ˜ 3.957 ˜ 2.000
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	0.500
r15	21.611	d15	3.310	N8	1.62041	ν8	60.29
r16	−68.274	d16	0.110
r17	24.544	d17	4.710	N9	1.51742	ν9	52.15
r18	−13.473	d18	1.360	N10	1.80741	ν10	31.59
r19	80.836	d19	5.300 ˜ 2.063 ˜ 1.000
<Fourth Lens Unit Gr4 - positive>
r20	27.647	d20	4.820	N11	1.51823	ν11	58.96
r21	−19.138	d21	1.470
r22*	1610.591	d22	0.100	N12	1.51790	ν12	52.31
r23	−292.156	d23	1.400	N13	1.80500	ν13	40.97
r24	42.444	Σd = 60.147 ˜ 63.282 ˜ 70.907
[Aspherical Coefficient]
	r22:	ε = 1.0000
		A4 = −0.10446 × 10 −3
		A6 = −0.34881 × 10 −6
		A8 = −0.56963 × 10 −9
		A10 = −0.14711 × 10 −10
		A12 = −0.89025 × 10 −15

	TABLE 11
	D/f
	f1/fW	fR/fW	[W]	[T]	|Pd|/fW
	Embodiment 5	2.31	0.831	0.76	0.11	0.73
	Embodiment 6	2.71	0.853	0.56	0.01	0.60
	Embodiment 7	2.29	0.825	0.02	0.01	0.99
	Embodiment 8	2.65	0.876	0.85	0.18	0.74
	Embodiment 9	3.48	0.897	0.46	0.03	0.81

TABLE 12
<< Embodiment 10 >>
f = 82.2 ˜ 160.0 ˜ 233.6
FNO = 4.60 ˜ 5.81 ˜ 6.19
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	100.722	d1	1.700	N1	1.61293	ν1	36.96
r2	49.221	d2	6.460	N2	1.49310	ν2	83.58
r3	−1678.106	d3	0.100
r4	56.111	d4	3.820	N3	1.49310	ν3	83.58
r5	859.262	d5	3.300 ˜ 27.890 ˜ 41.425
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA - Image Blur Compensating Lens Unit}
r6	−69.399	d6	1.830	N4	1.71300	ν4	53.93
r7	34.412	d7	3.000
r8	38.193	d8	2.750	N5	1.67339	ν5	29.25
r9	1893.115	d9	2.000
r10	−35.714	d10	1.215	N6	1.51728	ν6	69.43
r11	−29.097	d11	2.000
{Rear Lens Unit GrB}
r12	−24.999	d12	1.215	N7	1.51728	ν7	69.43
r13	−30.588	d13	20.004 ˜ 4.713 ˜ 1.036
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	1.380
r15	60.855	d15	1.300	N8	1.84666	ν8	23.82
r16	26.095	d16	2.460
r17	41.450	d17	2.840	N9	1.51680	ν9	64.20
r18	−111.975	d18	0.400
r19	35.623	d19	4.550	N10	1.51680	ν10	64.20
r20	−42.960	d20	20.260 ˜ 9.024 ˜ 0.874
<Fourth Lens Unit Gr4 ˜ negative>
r21	206.481	d21	1.080	N11	1.71300	ν11	53.93
r22	24.106	d22	1.540
r23	−195.003	d23	3.480	N12	1.67339	ν12	29.25
r24	−18.789	d24	1.130	N13	1.75450	ν13	51.57
r25	∞	Σd = 89.815 ˜ 87.878 ˜ 89.586

TABLE 13
<< Embodiment 11 >>
f = 82.2 ˜ 160.0 ˜ 233.6
FNO = 4.60 ˜ 5.81 ˜ 6.60
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	103.105	d1	1.700	N1	1.61293	ν1	36.96
r2	47.562	d2	6.460	N2	1.49310	ν2	83.58
r3	−214.862	d3	0.100
r4	50.735	d4	3.820	N3	1.49310	ν3	83.58
r5	247.066	d5	3.300 ˜ 25.679 ˜ 34.769
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA - Image Blur Compensating Lens Unit}
r6	−70.232	d6	1.830	N4	1.71300	ν4	53.93
r7	33.675	d7	1.000
r8	20.095	d8	2.000	N5	1.51728	ν5	69.43
r9	24.008	d9	2.000
{Rear Lens Unit GrB}
r10	30.117	d10	1.215	N6	1.51728	ν6	69.43
r11	19.468	d11	1.000
r12	27.326	d12	2.750	N7	1.67339	ν7	29.25
r13	157.462	d13	22.913 ˜ 7.665 ˜ 1.036
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	1.380
r15	86.768	d15	1.300	N8	1.84666	ν8	23.82
r16	28.577	d16	2.460
r17	46.617	d17	2.840	N9	1.51680	ν9	64.20
r18	−58.745	d18	0.400
r19	34.744	d19	4.550	N10	1.51680	ν10	64.20
r20	−42.470	d20	18.566 ˜ 7.464 ˜ 0.874
<Fourth Lens Unit Gr4 - negative>
r21	488.716	d21	1.080	N11	1.71300	ν11	53.93
r22	24.791	d22	1.540
r23	−153.247	d23	3.480	N12	1.67339	ν12	29.25
r24	−17.314	d24	1.130	N13	1.75450	ν13	51.57
r25	∞	Σd = 88.815 ˜ 84.843 ˜ 80.715

TABLE 14
<< Embodiment 12 >>
f = 82.2 ˜ 160.0 ˜ 233.6
FNO = 4.60 ˜ 5.81 ˜ 6.12
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	113.986	d1	1.700	N1	1.61293	ν1	36.96
r2	53.568	d2	6.460	N2	1.49310	ν2	83.58
r3	−277.902	d3	0.100
r4	51.402	d4	3.820	N3	1.49310	ν3	83.58
r5	313.208	d5	3.300 ˜ 26.254 ˜ 39.244
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA}
r6	−58.146	d6	1.830	N4	1.71300	ν4	53.93
r7	36.289	d7	1.000
r8	29.826	d8	1.215	N5	1.51728	ν5	69.43
r9	48.766	d9	2.500
{Rear Lens Unit GrB - Image Blur Compensating Lens Unit}
r10	61.169	d10	1.215	N6	1.51728	ν6	69.43
r11	29.572	d11	1.000
r12	36.154	d12	2.750	N7	1.67339	ν7	29.25
r13	−598.254	d13	22.097 ˜ 5.758 ˜ 1.036
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	1.380
r15	72.175	d15	1.300	N8	1.84666	ν8	23.82
r16	25.379	d16	2.460
r17	49.093	d17	2.840	N9	1.51680	ν9	64.20
r18	−82.965	d18	0.400
r19	29.756	d19	4.550	N10	1.51680	ν10	64.20
r20	−40.741	d20	19.667 ˜ 8.830 ˜ 0.874
<Fourth Lens Unit Gr4 - negative>
r1	170.677	d21	1.080	N11	1.71300	ν11	53.93
r22	22.780	d22	1.540
r23	−161.563	d23	3.480	N12	1.67339	ν12	29.25
r24	−17.326	d24	1.130	N13	1.75450	ν13	51.57
r25	∞	Σd = 88.815 ˜ 84.593 ˜ 84.906

TABLE 15
<< Embodiment 13 >>
f = 82.2 ˜ 160.0 ˜ 233.6
FNO = 4.69 ˜ 5.81 ˜ 6.03
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	106.492	d1	1.700	N1	1.61293	ν1	36.96
r2	50.420	d2	6.460	N2	1.49310	ν2	83.58
r3	−246.009	d3	0.100
r4	49.684	d4	3.820	N3	1.49310	ν3	83.58
r5	239.154	d5	3.300 ˜ 26.710 ˜ 38.554
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA}
r6	−61.101	d6	1.830	N4	1.71300	ν4	53.93
r7	48.903	d7	4.000
{Rear Lens Unit GrB - Image Blur Compensating Lens Unit}
r8	59.747	d8	1.215	N5	1.51728	ν5	69.43
r9	30.253	d9	1.000
r10	37.070	d10	2.750	N6	1.67339	ν6	29.25
r11	−570.337	d11	22.350 ˜ 6.417 ˜ 1.036
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r12	∞ (Aperture Diaphragm S)
		d12	1.380
r13	75.177	d13	1.300	N7	1.84666	ν7	23.82
r14	25.910	d14	2.460
r15	49.949	d15	2.840	N8	1.51680	ν8	64.20
r16	−80.657	d16	0.400
r17	31.812	d17	4.550	N9	1.51680	ν9	64.20
r18	−37.178	d18	20.130 ˜ 8.855 ˜ 0.874
<Fourth Lens Unit Gr4 - negative>
r19	183.147	d19	1.080	N10	1.71300	ν10	53.93
r20	23.293	d20	1.540
r21	−137.477	d21	3.480	N11	1.67339	ν11	29.25
r22	−17.437	d22	1.130	N12	1.75450	ν12	51.57
r23	∞	Σd = 8.815 ˜ 85.017 ˜ 83.500

TABLE 16
<< Embodiment 14 >>
f = 80.2 ˜ 235.1 ˜ 305.9
FNO = 4.60 ˜ 6.50 ˜ 6.90
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	158.114	d1	1.955	N1	1.85000	ν1	40.04
r2	68.648	d2	6.255	N2	1.49310	ν2	83.58
r3	−154.056	d3	0.156
r4	57.897	d4	3.597	N3	1.48749	ν3	70.44
r5	184.014	d5	3.127 ˜ 51.345 ˜ 64.591
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA - Image Blur Compensating Lens Unit}
r6	−58.146	d6	0.391	N4	1.69680	ν4	56.47
r7	21.988	d7	2.033	N5	1.75520	ν5	27.51
r8*	36.559	d8	2.619
{Rear Lens Unit GrB}
r9*	41.898	d9	1.877	N6	1.61800	ν6	63.39
r10	−157.007	d10	39.082 ˜ 8.439 ˜ 1.564
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r11	∞ (Aperture Diaphragm S)
		d11	1.407
r12	−923.532	d12	1.173	N7	1.84666	ν7	23.83
r13	38.530	d13	2.111
r14	189.888	d14	2.346	N8	1.59270	ν8	35.45
r15	−66.538	d15	1.095
r16	63.084	d16	1.877	N9	1.51680	ν9	64.20
r17	−240.098	d17	0.078
r18	39.252	d18	3.518	N10	1.48749	ν10	70.44
r19	−48.315	d19	24.727 ˜ 7.153 ˜ 0.782
<Fourth Lens Unit Gr4 - negative>
r20	212.197	d20	0.938	N11	1.75450	ν11	51.57
r21	27.379	d21	2.580
r22	−171.245	d22	2.502	N12	1.67339	ν12	29.25
r23	−20.480	d23	0.938	N13	1.69680	ν13	56.47
r24	370.701	Σd = 106.383 ˜ 106.383 ˜ 106.383
[Aspherical Coefficient]
	r8:	ε = 1.0000
		A4 = −0.61121 × 10 −5
	r9:	ε = 1.0000
		A4 = −0.69911 × 10 −5
		A6 = 0.95248 × 10 −8
		A8 = −0.51197 × 10 −10
		A10 = −0.48524 × 10 −12
		A12 = 0.38472 × 10 −14

TABLE 17
<< Embodiment 15 >>
f = 30.6 ˜ 64.7 ˜ 165.1
FNO = 4.60 ˜ 5.23 ˜ 5.81
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	89.595	d1	1.530	N1	1.84666	ν1	23.82
r2	50.523	d2	6.970	N2	1.58913	ν2	61.11
r3	885.692	d3	0.127
r4	47.852	d4	5.695	N3	1.51680	ν3	64.20
r5	218.621	d5	0.467 ˜ 17.796 ˜ 41.243
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA}
r6	73.128	d6	1.020	N4	1.85000	ν4	40.04
r7	14.317	d7	4.420
r8	−404.817	d8	2.550	N5	1.75000	ν5	25.14
r9	−31.873	d9	1.020	N6	1.77250	ν6	49.77
r10	36.869	d10	1.105
r11	22.548	d11	2.635	N7	1.76182	ν7	26.55
r12	212.813	d12	1.530
{Rear Lens Unit GrB - Image Blur Compensating Lens Unit}
r13	−45.353	d13	1.000	N8	1.75450	ν8	51.57
r14	38.340	d14	1.000	N9	1.80518	ν9	25.43
r15	171.510	d15	17.275 ˜ 8.731 ˜ 1.714
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r16	∞ (Aperture Diaphragm S)
		d16	1.062
r17	33.590	d17	2.125	N10	1.51680	ν10	64.20
r18	145.888	d18	0.085
r19	28.299	d19	2.720	N11	1.51823	ν11	58.96
r20	−4683.183	d20	0.127
r21	40.246	d21	2.380	N12	1.51680	ν12	64.20
r22	−101.132	d22	2.125
r23	−26.751	d23	1.020	N13	1.84666	ν13	23.82
r24	397.583	d24	4.505 ˜ 1.969 ˜ 1.360
<Fourth Lens Unit Gr4 - positive>
r25	43.689	d25	2.550	N14	1.51823	ν14	58.96
r26	−52.186	d26	0.127
r27	35.901	d27	2.890	N15	1.51823	ν15	58.96
r28	−32.031	d28	3.187
r29*	−20.884	d29	0.030	N16	1.51790	ν16	52.31
r30	−58.398	d30	1.190	N17	1.85000	ν17	40.04
r31	23.219	d31	1.020
r32	68.181	d32	2.550	N18	1.67339	ν18	29.25
r33	−66.682	d33	1.700 ˜ 9.782 ˜ 0.628
<Fifth Lens Unit Gr5 - negative>
r34	−41.406	d34	1.598	N19	1.67000	ν19	57.07
r35	−98.910	Σd = 81.338 ˜ 95.669 ˜ 102.335
[Aspherical Coefficient]
	r29:	ε = 1.0000
		A4 = −0.68521 × 10 −4
		A6 = −0.10299 × 10 −6
		A8 = −0.23092 × 10 −8
		A10 = 0.11744 × 10 −9
		A12 = −0.13601 × 10 −11

	TABLE 18
	(fT/fW) · (βLW/βLT)	MT/MW
	Embodiment 10	1.71	1.78
	Embodiment 11	1.60	1.92
	Embodiment 12	1.68	2.29
	Embodiment 13	1.70	2.33
	Embodiment 14	2.00	2.52
	Embodiment 15	4.70	2.53

	TABLE 18
	(fT/fW) · (βLW/βLT)	MT/MW
	Embodiment 10	1.71	1.78
	Embodiment 11	1.60	1.92
	Embodiment 12	1.68	2.29
	Embodiment 13	1.70	2.33
	Embodiment 14	2.00	2.52
	Embodiment 15	4.70	2.53

TABLE 20
<< Embodiment 16 >>
f = 30.6 ˜ 64.7 ˜ 165.1
FNO = 4.60 ˜ 5.23 ˜ 5.81
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	89.595	d1	1.530	N1	1.84666	ν1	23.82
r2	50.523	d2	6.970	N2	1.58913	ν2	61.11
r3	885.692	d3	0.127
r4	47.852	d4	5.695	N3	1.51680	ν3	64.20
r5	218.621	d5	0.467 ˜ 17.796 ˜ 41.243
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA}
r6	73.128	d6	1.020	N4	1.85000	ν4	40.04
r7	14.317	d7	4.420
r8	−404.817	d8	2.550	N5	1.75000	ν5	25.14
r9	−31.873	d9	1.020	N6	1.77250	ν6	49.77
r10	36.869	d10	1.105
r11	22.548	d11	2.635	N7	1.76182	ν7	26.55
r12	212.813	d12	1.530
{Rear Lens Unit GrB - Image Blur Compensating Lens Unit}
r13	−45.353	d13	1.000	N8	1.75450	ν8	51.57
r14	38.340	d14	1.000	N9	1.80518	ν9	25.43
r15	171.510	d15	17.275 ˜ 8.731 ˜ 1.714
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r16	∞ (Aperture Diaphragm S)
		d16	1.062
r17	33.590	d17	2.125	N10	1.51680	ν10	64.20
r18	145.888	d18	0.085
r19	28.299	d19	2.720	N11	1.51823	ν11	58.96
r20	−4683.183	d20	0.127
r21	40.246	d21	2.380	N12	1.51680	ν12	64.20
r22	−101.132	d22	2.125
r23	−26.751	d23	1.020	N13	1.84666	ν13	23.82
r24	397.583	d24	4.505 ˜ 1.969 ˜ 1.360
<Fourth Lens Unit Gr4 - positive>
r25	43.689	d25	2.550	N14	1.51823	ν14	58.96
r26	−52.186	d26	0.127
r27	35.901	d27	2.890	N15	1.51823	ν15	58.96
r28	−32.031	d28	3.187
r29*	−70.884	d29	0.030	N16	1.51790	ν16	52.31
r30	−58.398	d30	1.190	N17	1.85000	ν17	40.04
r31	23.219	d31	1.020
r32	68.181	d32	2.550	N18	1.67339	ν18	29.25
r33	−66.682	d33	1.700 ˜ 9.782 ˜ 0.628
<Fifth Lens Unit Gr5 - negative>
r34	−41.406	d34	1.598	N19	1.67000	ν19	57.07
r35	−98.910	Σd = 81.338 ˜ 95.669 ˜ 102.335
[Aspherical Coefficient]
	r29:	ε = 1.0000
		A4 = −0.68521 × 10 −4
		A6 = −0.10299 × 10 −6
		A8 = −0.23092 × 10 −8
		A10 = 0.11744 × 10 −9
		A12 = −0.13601 × 10 −11

TABLE 21
<< Embodiment 17 >>
f = 22.6 ˜ 50.5 ˜ 78.0
FNO = 4.10 ˜ 5.31 ˜ 5.73
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	122.692	d1	1.300	N1	1.83350	ν1	21.00
r2	51.521	d2	6.550	N2	1.58913	ν2	61.11
r3	−185.231	d3	0.100
r4	27.634	d4	4.250	N3	1.71300	ν3	53.93
r5	57.348	d5	1.845 ˜ 12.466 ˜ 19.246
<Second Lens Unit Gr2 - negative>
r6	51.452	d6	1.100	N4	1.80420	ν4	46.50
r7	10.185	d7	4.400
r8	−30.276	d8	0.950	N5	1.75450	ν5	51.57
r9	20.585	d9	0.300
r10	16.780	d10	3.700	N6	1.75000	ν6	25.14
r11	−38.497	d11	0.940
r12	−14.318	d12	1.300	N7	1.69680	ν7	56.47
r13	−47.972	d13	9.859 ˜ 4.319 ˜ 2.000
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	0.500
{Front Lens Unit GrA - Image Blur Compensating Lens Unit}
r15	32.322	d15	1.500	N8	1.62041	ν8	60.29
r16*	−24.847	d16	0.500
{Rear Lens Unit GrB}
r17*	−24.847	d17	1.310	N9	1.62041	ν9	60.29
r18	−24.706	d18	0.110
r19	24.077	d19	4.710	N10	1.51742	ν10	52.15
r20	−12.877	d20	1.360	N11	1.80741	ν11	31.59
r21	133.539	d21	5.300 ˜ 1.467 ˜ 1.000
<Fourth Lens Unit Gr4 - positive>
r22	35.194	d22	4.820	N12	1.51823	ν12	58.96
r23	−17.079	d23	1.470
r24*	−125.833	d24	0.100	N13	1.51790	ν13	52.31
r25	−56.309	d25	1.400	N14	1.80500	ν14	40.97
r26	39.727	Σd = 59.674 ˜ 60.923 ˜ 64.916
[Aspherical Coefficient]
	r16:	ε = 1.0000
		A4 = 0.33000 × 10 −4
	r17:	ε = 1.0000
		A4 = 0.33000 × 10 −4
	r24:	ε = 1.0000
		A4 = −0.10469 × 10 −3
		A6 = −0.34301 × 10 −6
		A8 = −0.53437 × 10 −9
		A10 = −0.14584 × 10 −10
		A12 = −0.75981 × 10 −5

TABLE 22
<< Embodiment 18 >>
f = 22.6 ˜ 47.2 ˜ 80.7
FNO = 3.57 ˜ 4.38 ˜ 4.63
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	701.858	d1	1.339	N1	1.84666	ν1	23.78
r2	50.822	d2	6.300	N2	1.61272	ν2	58.75
r3	−142.661	d3	0.118
r4	33.789	d4	3.937	N3	1.83400	ν3	37.17
r5	86.386	d5	1.696 ˜ 13.804 ˜ 21.178
<Second Lens Unit Gr2 - negative>
r6	39.339	d6	1.102	N4	1.83400	ν4	37.17
r7	11.226	d7	4.804
r8	−26.223	d8	2.126	N5	1.78472	ν5	25.68
r9	−15.872	d9	1.024	N6	1.77250	ν6	49.60
r10	41.165	d10	0.118
r11	22.587	d11	3.071	N7	1.78472	ν7	25.68
r12	−27.362	d12	1.102
r13	−18.584	d13	1.024	N8	1.81554	ν8	44.36
r14	321.763	d14	9.368 ˜ 4.115 ˜ 1.069
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r15	∞ (Aperture Diaphragm S)
		d15	1.496
r16	29.194	d16	3.465	N9	1.61800	ν9	63.39
r17	−40.669	d17	0.079
r18	27.739	d18	5.591	N10	1.56873	ν10	63.16
r19	−14.928	d19	1.181	N11	1.83400	ν11	37.17
r20	102.907	d20	7.384 ˜ 3.742 ˜ 2.663
<Fourth Lens Unit Gr4 - positive>
{Front Lens Unit GrA - Image Blur Compensating Lens Unit}
r21	24.467	d21	2.362	N12	1.58170	ν12	69.75
r22*	−59.882	d22	0.354
{Rear Lens Unit GrB}
r23*	−59.882	d23	1.575	N13	1.75450	ν13	51.57
r24	−27.635	d24	2.756
r25*	−86.973	d25	1.488	N14	1.74500	ν14	34.96
r26	34.087	Σd = 64.862 ˜ 68.073 ˜ 71.323
[Aspherical Coefficient]
	r22:	ε = 1.0000
		A4 = 0.27748 × 10 −4
	r23:	ε = 1.0000
		A4 = 0.25095 × 10 −4
	r25:	ε = 1.0000
		A4 = −0.76769 × 10 −4
		A6 = −0.21795 × 10 −6
		A8 = 0.57736 × 10 −9
		A10 = −0.52121 × 10 −11
		A12 = 0.27373 × 10 −13

TABLE 23
<< Embodiment 19 >>
f = 22.6 ˜ 50.5 ˜ 78.0
FNO = 4.10 ˜ 5.45 ˜ 6.20
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	69.769	d1	1.300	N1	1.83350	ν1	21.00
r2	45.196	d2	6.550	N2	1.58913	ν2	61.11
r3	−397.682	d3	0.100
r4	36.176	d4	4.250	N3	1.71300	ν3	53.93
r5	44.734	d5	1.845 ˜ 14.591 ˜ 25.237
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA}
r6	123.224	d6	1.100	N4	1.80420	ν4	46.50
r7	11.538	d7	4.400
r8	−72.748	d8	0.950	N5	1.75450	ν5	51.57
r9	26.505	d9	0.300
r10	17.282	d10	3.700	N6	1.75000	ν6	25.14
r11	−51.639	d11	0.940
{Rear Lens Unit GrB - Image Blur Compensating Lens Unit}
r12	−28.103	d12	1.300	N7	1.69680	ν7	56.47
r13	64.162	d13	10.332 ˜ 3.957 ˜ 2.000
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	0.500
r15	21.611	d15	3.310	N8	1.62041	ν8	60.29
r16	−68.274	d16	0.110
r17	24.544	d17	4.710	N9	1.51742	ν9	52.15
r18	−13.473	d18	1.360	N10	1.80741	ν10	31.59
r19	80.836	d19	5.300 ˜ 2.063 ˜ 1.000
<Fourth Lens Unit Gr4 - positive>
r20	27.647	d20	4.820	N11	1.51823	ν11	58.96
r21	−19.138	d21	1.470
r22*	1610.591	d22	0.100	N12	1.51790	ν12	52.31
r23	−292.156	d23	1.400	N13	1.80500	ν13	40.97
r24	42.444	Σd = 60.147 ˜ 63.282 ˜ 70.907
[Aspherical Coefficient]
	r22:	ε = 1.0000
		A4 = −0.10446 × 10 −3
		A6 = −0.34881 × 10 −6
		A8 = −0.56963 × 10 −9
		A10 = −0.14711 × 10 −10
		A12 = −0.89025 × 10 −15

TABLE 24
				D/f
	f1/fW	fR/fW	[W]	[T]	|Pd|/fW
Embodiment 16	2.71	0.853	0.56	0.01	0.60
Embodiment 17	2.29	0.825	0.02	0.01	0.99
Embodiment 18	2.65	0.876	0.85	0.18	0.74
Embodiment 19	3.48	0.897	0.46	0.03	0.81

TABLE 25
<< Embodiment 20 >>
f = 22.6 ˜ 50.5 ˜ 78.0
FNO = 4.10 ˜ 5.31 ˜ 5.73
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	122.692	d1	1.300	N1	1.83350	ν1	21.00
r2	51.521	d2	6.550	N2	1.58913	ν2	61.11
r3	−185.231	d3	0.100
r4	27.634	d4	4.250	N3	1.71300	ν3	53.93
r5	57.348	d5	1.845 ˜ 12.466 ˜ 19.246
<Second Lens Unit Gr2 - negative>
r6	51.452	d6	1.100	N4	1.80420	ν4	46.50
r7	10.185	d7	4.400
r8	−30.276	d8	0.950	N5	1.75450	ν5	51.57
r9	20.585	d9	0.300
r10	16.780	d10	3.700	N6	1.75000	ν6	25.14
r11	−38.497	d11	0.940
r12	−14.318	d12	1.300	N7	1.69680	ν7	56.47
r13	−47.972	d13	9.859 ˜ 4.319 ˜ 2.000
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	0.500
{Front Lens Unit GrA - Image Blur Compensating Lens Unit}
r15	32.322	d15	1.500	N8	1.62041	ν8	60.29
r16*	−24.847	d16	0.500
{Rear Lens Unit GrB}
r17*	−24.847	d17	1.310	N9	1.62041	ν9	60.29
r18	−24.706	d18	0.110
r19	24.077	d19	4.710	N10	1.51742	ν10	52.15
r20	−12.877	d20	1.360	N11	1.80741	ν11	31.59
r21	133.539	d21	5.300 ˜ 1.467 ˜ 1.000
<Fourth Lens Unit Gr4 - positive>
r22	35.194	d22	4.820	N12	1.51823	ν12	58.96
r23	−17.079	d23	1.470
r24*	−125.833	d24	0.100	N13	1.51790	ν13	52.31
r25	−56.309	d25	1.400	N14	1.80500	ν14	40.97
r26	39.727	Σd = 59.674 ˜ 60.923 ˜ 64.916
[Aspherical Coefficient]
	r16:	ε = 1.0000
		A4 = 0.33000 × 10 −4
	r17:	ε = 1.0000
		A4 = 0.33000 × 10 −4
	r24:	ε = 1.0000
		A4 = −0.10469 × 10 −3
		A6 = −0.34301 × 10 −6
		A8 = −0.53437 × 10 −9
		A10 = −0.14584 × 10 −10
		A12 = −0.75981 × 10 −15

TABLE 26
<< Embodiment 21 >>
f = 22.6 ˜ 47.2 ˜ 80.7
FNO = 3.57 ˜ 4.38 ˜ 4.63
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	701.858	d1	1.339	N1	1.84666	ν1	23.78
r2	50.822	d2	6.300	N2	1.61272	ν2	58.75
r3	−142.661	d3	0.118
r4	33.789	d4	3.937	N3	1.83400	ν3	37.17
r5	86.386	d5	1.696 ˜ 13.804 ˜ 21.178
<Second Lens Unit Gr2 - negative>
r6	39.339	d6	1.102	N4	1.83400	ν4	37.17
r7	11.226	d7	4.804
r8	−26.223	d8	2.126	N5	1.78472	ν5	25.68
r9	−15.872	d9	1.024	N6	1.77250	ν6	49.60
r10	41.165	d10	0.118
r11	22.587	d11	3.071	N7	1.78472	ν7	25.68
r12	−27.632	d12	1.102
r13	−18.584	d13	1.024	N8	1.81554	ν8	44.36
r14	321.763	d14	9.368 ˜ 4.115 ˜ 1.069
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r15	∞ (Aperture Diapragm S)
		d15	1.496
r16	29.194	d16	3.465	N9	1.61800	ν9	63.39
r17	−40.669	d17	0.079
r18	27.739	d18	5.591	N10	1.56873	ν10	63.16
r19	−14.928	d19	1.181	N11	1.83400	ν11	37.17
r20	102.907	d20	7.384 ˜ 3.742 ˜ 2.663
<Fourth Lens Unit Gr4 - positive>
{Front Lens Unit GrA - Image Blur Compensating Lens Unit}
r21	24.467	d21	2.362	N12	1.58170	ν12	69.75
r22*	−59.882	d22	0.354
{Rear Lens Unit GrB}
r23*	−59.882	d23	1.575	N13	1.75450	ν13	51.57
r24	−27.635	d24	2.756
r25*	−86.973	d25	1.488	N14	1.74500	ν14	34.96
r26	34.087	Σd = 64.862 ˜ 68.073 ˜ 71.323
[Aspherical Coefficient]
	r22:	ε = 1.0000
		A4 = 0.27748 × 10 −4
	r23:	ε = 1.0000
		A4 = 0.25095 × 10 −4
	r25:	ε = 1.0000
		A4 = −0.76769 × 10 −4
		A6 = −0.21795 × 10 −6
		A8 = 0.57736 × 10 −9
		A10 = −0.52121 × 10 −11
		A12 = 0.27373 × 10 −13

TABLE 27
<< Embodiment 22 >>
f = 22.6 ˜ 50.5 ˜ 78.0
FNO = 4.10 ˜ 5.45 ˜ 6.20
Radius of	Axial	Refractive	Abbe
Curvature	Distance	Index	Number
<First Lens Unit Gr1 - positive>
r1	69.769	d1	1.300	N1	1.83350	ν1	21.00
r2	45.196	d2	6.550	N2	1.58913	ν2	61.11
r3	−397.682	d3	0.100
r4	36.176	d4	4.250	N3	1.71300	ν3	53.93
r5	44.734	d5	1.845 ˜ 14.591 ˜ 25.237
<Second Lens Unit Gr2 - negative>
{Front Lens Unit GrA}
r6	123.224	d6	1.100	N4	1.80420	ν4	46.50
r7	11.538	d7	4.400
r8	−72.748	d8	0.950	N5	1.75450	ν5	51.57
r9	26.505	d9	0.300
r10	17.282	d10	3.700	N6	1.75000	ν6	25.14
r11	−51.639	d11	0.940
{Rear Lens Unit GrB - Image Blur Compensating Lens Unit}
r12	−28.103	d12	1.300	N7	1.69680	ν7	56.47
r13	64.162	d13	10.332 ˜ 3.957 ˜ 2.000
<Aperture Diaphragm S, Third Lens Unit Gr3 - positive>
r14	∞ (Aperture Diaphragm S)
		d14	0.500
r15	21.611	d15	3.310	N8	1.62041	ν8	60.29
r16	−68.274	d16	0.110
r17	24.544	d17	4.710	N9	1.51742	ν9	52.15
r18	−13.473	d18	1.360	N10	1.80741	ν10	31.59
r19	80.836	d19	5.300 ˜ 2.063 ˜ 1.000
<Fourth Lens Unit Gr4 - positive>
r20	27.647	d20	4.820	N11	1.51823	ν11	58.96
r21	−19.138	d21	1.470
r22*	1610.591	d22	0.100	N12	1.51790	ν12	52.31
r23	−292.156	d23	1.400	N13	1.80500	ν13	40.97
r24	42.444	Σd = 60.147 ˜ 63.282 ˜ 70.907
[Aspherical Coefficient]
	r22:	ε = 1.0000
		A4 = −0.10446 × 10 −3
		A6 = −0.34881 × 10 −6
		A8 = −0.56963 × 10 −9
		A10 = −0.14711 × 10 −10
		A12 = −0.89025 × 10 −15

TABLE 28
				D/f
	f1/fW	fR/fW	[W]	[T]	|Pd|/fW
Embodiment 20	2.29	0.825	0.02	0.01	0.99
Embodiment 21	2.65	0.876	0.85	0.18	0.74
Embodiment 22	3.48	0.897	0.46	0.03	0.81

Claims

1. A zoom lens system comprising from an object side:a first lens unit having a positive refractive power, said first lens unit being moved toward the object side during zooming from a wide-angle limit to a telephoto limit; a second lens unit having a negative refractive power, said second lens unit being moved vertically to an optical axis to compensate for an image blur; a third lens unit; a fourth lens unit having a positive refractive power; and a fifth lens unit having a negative refractive power, said fifth lens unit being moved toward the object side during zooming from the wide-angle limit to the telephoto limit, wherein said zoom lens system fulfills the following conditions:  0.2<|f5/fW|<0.40.2<|f2/fW|<4.0  where f5 is a focal length of the fifth lens unit, fW is a focal length of the entire zoom lens system at the wide-angle limit, and f2 is a focal length of the second lens unit.

2. A zoom lens system as claimed in claim 1, wherein said third lens unit has a positive refractive power.

3. A zoom lens system as claimed in claim 1, wherein said third lens unit has a negative refractive power.

4. A zoom lens system comprising from an object side:a first lens unit having a positive refractive power, said first lens unit being moved toward the object side during zooming from a wide-angle limit to a telephoto limit; a second lens unit having a negative refractive power, said second lens unit being moved vertically to an optical axis to compensate for an image blur; and a most image side lens unit having a negative refractive power, said most image side lens unit being moved toward the object side during zooming from the wide-angle limit to the telephoto limit, wherein said zoom lens system has at least five lens units, wherein zooming is performed by varying each of distance between said lens units, and wherein said zoom lens system fulfills the following conditions: 0.2<|fL/fW|<0.4 0.2<|f2/fW|<4.0  where fL is a focal length of the most image side lens unit, fW is a focal length of the entire zoom lens system at the wide-angle limit, and f2 is a focal length of the second lens unit.

5. The zoom lens system as claimed in claim 4, further fulfilling the following condition:f1/fW<1.10  where f1 is a focal length of the first lens unit.

6. A zoom lens system as claimed in claim 4, further fulfilling the following condition:0.4<MT/MW<2.5  where MT is a blur compensation movement amount of the second lens unit at the telephoto limit, and MW is a blur compensation movement amount of the second lens unit at the wide-angle limit.

7. A zoom lens system as claimed in claim 4, further fulfilling the following condition:νp<νn  where νp is an Abbe number of a positive lens included in the second lens unit, and νn is an Abbe number of a negative lens included in the second lens unit.

8. A zoom lens system as claimed in claim 4, wherein said second lens unit is stationary during zooming.

9. A zoom lens system comprising from an object side:a first lens unit having a positive refractive power, said first lens unit being moved toward the object side during zooming from a wide-angle limit to a telephoto limit; a second lens unit having a negative refractive power; a third lens unit having a positive refractive power; a fourth lens unit; and a fifth lens unit, wherein any of the second lens unit and lens units disposed on an image side of the second lens unit comprises from the object side a front lens unit and a rear lens unit, either said front or said rear lens unit being moved vertically to an optical axis to compensate for an image blur, wherein the following condition is fulfilled: 2.1<f1/fW<4.3  where f1 is a focal length of the first lens unit, and fW is a focal length of the entire zoom lens system at the wide-angle limit.

10. A zoom lens system as claimed in claim 9, wherein said zoom lens system has an aperture diaphragm, and fulfills the following conditionD/f<1.2  where D is a distance from an aperture diaphragm side surface either of the front or the rear lens unit moving vertically to an optical axis to compensate for an image blur to the aperture diaphragm, and f is a focal length of the entire zoom lens system.

11. A zoom lens system as claimed in claim 9, further fulfilling the following condition:|Pd|/fW<2.30  where Pd is a refractive power either of the front or the rear lens unit moving vertically to an optical axis to compensate for an image blur.

12. A zoom lens system as claimed in claim 9, wherein either of the front or the rear lens unit moving vertically to an optical axis to compensate for an image blur is a doublet lens formed of a positive lens element and a negative lens element, said doublet lens having a positive refractive power, said doublet lens fulfilling the following conditions:νp<νn  where νp is an Abbe number of a positive lens element, νn is an Abbe number of a negative lens element.

13. A zoom lens system as claimed in claim 9, whereineither of the front or the rear lens unit moving vertically to an optical axis to compensate for an image blur is a doublet lens formed of a positive lens element and a negative lens element, said doublet lens having a negative refractive power, said doublet lens fulfilling the following conditions: νp<νn  where νp is an Abbe number of a positive lens element, νn is an Abbe number of a negative lens element.

14. A zoom lens system comprising from an object side:a first lens unit having a positive refractive power, said first lens unit being moved toward the object side during zooming from a wide-angle limit to a telephoto limit; a second lens unit having a negative refractive power; a third lens unit having a positive refractive power; a fourth lens unit having a positive refractive power; and a fifth lens unit having a negative refractive power, wherein any of the second lens unit and lens units disposed on an image side of the second lens unit comprises from the object side a front lens unit and a rear lens unit, either said front lens unit or said rear lens unit being moved vertically to an optical axis to compensate for an image blur, wherein the following condition is fulfilled: 2.1<f1/fW<4.3  where f1 is a focal length of the first lens unit, and fW is a focal length of the entire zoom lens system at the wide-angle limit.