Provided herein are embodiments of the present invention. Accordingly, there are provided methods and systems for delivering a laser beam to a lens of an eye in a plurality of sectional patterns such that the laser beam is directed toward a first portion of the lens of the eye in a first predetermined sectional pattern and the laser beam is directed toward a second section of the lens of the eye in a second predetermined sectional pattern, which is different from the first pattern, wherein the combination and placement of the first and second sectional patterns results in the shaped structural weakening of the lens.
There is further provided a method and system for providing a first and a second sectional pattern to different portions of the lens of the eye resulting in shaped structural weakening of the lens that improves accommodative amplitude, refractive error or both refractive error and accommodative amplitude.
There is yet further provided a method and system for providing a first and a second sectional pattern to different portions of the lens of the eye wherein the first pattern comprises primarily vertical patterns and is positioned in the more central areas of the lens and the second pattern comprises primarily horizontal patterns and is positioned in the more peripheral lens areas.
There is still further provided a method and system for providing a first and a second sectional pattern to different portions of the lens of the eye wherein the first pattern is directed primarily toward increasing lens flexibility and the second pattern is directed primarily toward lens shape, such as to preserve the lens shape or change the shape.
There is also provided a method and system for determining adjustments to refractive errors in the lens of an eye relating to the treatment of presbyopia that comprises a first shot pattern for the delivery of a laser to the lens of an eye for the purpose of improving accommodative amplitude of the lens, a second shot pattern for the delivery of a laser to the eye, such that the second shot pattern is based at least in part upon any change in refractive error as a result of the first shot pattern. The change to refractive error can be a predicted error or an actual error that has been determined. Moreover, the timing of the delivery of the first and second shot patterns can be varied such that the first and second shot patterns are combined into a single pattern, the first shot pattern is delivered to the lens before the second shot pattern, the second shot pattern is delivered to the lens before the first shot pattern, the delivery of the first and second shot patterns are interspersed, e.g., one or more of shots of the first shot pattern are followed by one or more shots of the second shot pattern, which are then followed by one or more shots of the first pattern.
There is also provided a method and system for determining adjustments to refractive errors in the lens of an eye relating to the treatment of presbyopia that comprises a first shot pattern for the delivery of a laser to the lens of an eye for the purpose of improving accommodative amplitude of the lens, a second shot pattern for the delivery of a laser to the eye, such that the second shot pattern is based at least in part upon any change in refractive error as a result of the first shot pattern, wherein the first shot pattern is delivered to the lens, the change in refractive error is determined by observation of the lens after delivery of the first shot pattern, and the second shot pattern is then selected based at least in part upon said observed change in refraction. Accordingly, the second shot pattern can be delivered to the lens of the eye or to the cornea of the eye. Moreover, the laser for delivery of the first shot pattern and the laser for delivery of the second shot pattern may be different. As used herein the terms “first” and “second” as used to describe a “first shot pattern” and “second shot pattern,” unless specifically provided otherwise, do not implicate timing, pattern sequence, or similarly or differences in lasers. These terms indicate that one pattern is different from the other
One of ordinary skill in the art will recognize, based on the teachings set forth in these specifications and drawings, that there are various embodiments and implementations of these teachings to practice the present invention. Accordingly, the embodiments in this summary are not meant to limit these teachings in any way.
FIGS. 30 A-D are diagrams of the cross-section of a lens illustrating a capsulorhexis shot pattern of the present invention.
FIGS. 31 A-D are diagrams illustrating youthful vs old age gradient index behavior.
In general, the present invention provides a system and method for increasing the amplitude of accommodation and/or changing the refractive power and/or enabling the removal of the clear or cataractous lens material of a natural crystalline lens. Thus, as generally shown in
The patient support 201 positions the patent's body 208 and head 209 to interface with the optics for delivering the laser beam 203.
In general, the laser 202 should provide a beam 210 that is of a wavelength that transmits through the cornea, aqueous and lens. The beam should be of a short pulse width, together with the energy and beam size, to produce photodisruption. Thus, as used herein, the term laser shot or shot refers to a laser beam pulse delivered to a location that results in photodisruption. As used herein, the term photodisruption essentially refers to the conversion of matter to a gas by the laser. In particular, wavelengths of about 300 nm to 2500 nm may be employed. Pulse widths from about 1 femtosecond to 100 picoseconds may be employed. Energies from about a 1 nanojoule to 1 millijoule may be employed. The pulse rate (also referred to as pulse repetition frequency (PRF) and pulses per second measured in Hertz) may be from about 1 KHz to several GHz. Generally, lower pulse rates correspond to higher pulse energy in commercial laser devices. A wide variety of laser types may be used to cause photodisruption of ocular tissues, dependent upon pulse width and energy density. Thus, examples of such lasers would include: the Delmar Photonics Inc. Trestles-20, which is a Titanium Sapphire (Ti:Sapphire) oscillator having a wavelength range of 780 to 840 nm, less than a 20 femtosecond pulse width, about 100 MHz PRF, with 2.5 nanojoules; the Clark CPA-2161, which is an amplified Ti:Sapphire having a wavelength of 775 nm, less than a 150 femtosecond pulse width, about 3 KHz PRF, with 850 microjoules; the IMRA FCPA (fiber chirped pulse amplification) μJewel D series D-400-HR, which is a Yb:fiber oscillator/amplifier having a wavelength of 1045 nm, less than a 1 picosecond pulse width, about 5 MHz PRF, with 100 nanojoules; the Lumera Staccato, which is a Nd:YVO4 having a wavelength of 1064 nm, about 10 picosecond pulse width, about 100 KHz PRF, with 100 microjoules; the Lumera Rapid, which is a ND:YVO4 having a wavelength of 1064 nm, about 10 picosecond pulse width, and can include one or more amplifiers to achieve approximately 2.5 to 10 watts average power at a PRF of between 25 kHz to 650 kHz and also includes a multi-pulsing capability that can gate two separate 50MHz pulse trains; and, the IMRA FCPA (fiber chirped pulse amplification) μJewel D series D-400-NC, which is a Yb:fiber oscillator/amplifier having a wavelength of 1045 nm, less than a 100 picosecond pulse width, about 200 KHz PRF, with 4 microjoules.
In general, the optics for delivering the laser beam 203 to the natural lens of the eye should be capable of providing a series of shots to the natural lens in a precise and predetermined pattern in the x, y and z dimension. The optics should also provide a predetermined beam spot size to cause photodisruption with the laser energy reaching the natural lens. Thus, the optics may include, without limitation: an x y scanner; a z focusing device; and, focusing optics. The focusing optics may be conventional focusing optics, and/or flat field optics and/or telecentric optics, each having corresponding computer controlled focusing, such that calibration in x, y, z dimensions is achieved. For example, an x y scanner may be a pair of closed loop galvanometers with position detector feedback. Examples of such x y scanners would be the Cambridge Technology Inc. Model 6450, the SCANLAB hurrySCAN and the AGRES Rhino Scanner. Examples of such z focusing devices would be the Phsyik International Peizo focus unit Model ESee Z focus control and the SCANLAB varrioSCAN.
In general, the control system for delivering the laser beam 204 may be any computer, controller, and/or software hardware combination that is capable of selecting and controlling x y z scanning parameters and laser firing. These components may typically be associated at least in part with circuit boards that interface to the x y scanner, the z focusing device and/or the laser. The control system may also, but does not necessarily, have the further capabilities of controlling the other components of the system as well as maintaining data, obtaining data and performing calculations. Thus, the control system may contain the programs that direct the laser through one or more laser shot patterns.
In general, the means for determining the position of the lens with respect to the laser 206 should be capable of determining the relative distance with respect to the laser and portions of the lens, which distance is maintained constant by the patient interface 207. Thus, this component will provide the ability to determine the position of the lens with respect to the scanning coordinates in all three dimensions. This may be accomplished by several methods and apparatus. For example, x y centration of the lens may be accomplished by observing the lens through a co-boresighed camera system and display or by using direct view optics and then manually positioning the patients' eye to a known center. The z position may then be determined by a range measurement device utilizing optical triangulation or laser and ccd system, such as the Micro-Epsilon opto NCDT 1401 laser sensor and/or the Aculux Laser Ranger LR2-22. The use of a 3-dimensional viewing and measurement apparatus may also be used to determine the x, y and z positions of the lens. For example, the Hawk 3 axis non-contact measurement system from Vision Engineering could be used to make these determinations. Yet a further example of an apparatus that can be used to determine the position of the lens is a 3-dimension measurement apparatus. This apparatus would comprise a camera, which can view a reference and the natural lens, and would also include a light source to illuminate the natural lens. Such light source could be a structured light source, such as for example a slit, illumination designed to generate 3-dimensional information based upon geometry.
A further component of the system is the laser patient interface 207. This interface should provide that the x, y, z position between the natural lens and the laser remains fixed during the procedure, which includes both the measurement steps of determining the x y z position and the delivery step of delivering the laser to the lens in a shot pattern. The interface device may contain an optically transparent applanator. One example of this interface is a suction ring applanator that is fixed against the outer surface of the eye and is then positioned against the laser optical housing, thus fixing the distance between the laiser, the eye and the natural lens. The reference marks for the 3-dimensional viewing and measuring apparatus may also be placed on this applanator. A further example of a laser patient interface is a device having a lower ring, which has suction capability for affixing the interface to the eye. The interface further has a flat bottom, which presses against the eye flattening the eye's shape. This flat bottom is constructed of material that transmits the laser beam and also preferably, although not necessarily, transmits optical images of the eye within the visible light spectrum. The upper ring has a structure for engaging with the housing for the laser optics and/or some structure that is of known distance from the laser along the path of the laser beam and fixed with respect to the laser. The flat bottom further has a reference, which consists of three reference marks. Although three marks are provided in this example to make up the reference, the reference may consist of only a single mark or several marks. Further examples of such devices are generally disclosed in U.S. Pat. Nos. 462,442, 462,443, and 459,807S, the disclosures of which are hereby incorporated by reference. As an alternative to an applanator, the interface may be a corneal shaped transparent element whereby the cornea is put into direct contact with the interface or contains an interface fluid between.
An illustrative combination utilizing by way of example specific optics for delivering the laser beam 203 and means for determining the position of the lens 206, is shown in part, in
This combination of
FIGS. 4A-E illustrate the three branched or Y suture geometry in the context of the structures found in the fetal nucleus 415 of the lens. Thus, these figures provide a more detailed view of the structures illustrated as layer 130, which encompasses layer 122 of
The length of the suture lines for the anterior side are approximately 75% of the equatorial radius of the layer or shell in which they are found. The length of the suture lines for the posterior side are approximately 85% of the length of the corresponding anterior sutures, i.e, 64% of the equatorial radius of that shell.
The term—essentially follows—as used herein would describe the relationship of the shapes of the outer surface of the lens and the fetal nucleus 415. The fetal nucleus is a biconvex shape. The anterior and posterior sides of the lens have different curvatures, with the anterior being flatter. These curvatures generally follow the curvature of the cortex and the outer layer and general shape of the lens. Thus, the lens can be viewed as a stratified structure consisting of long crescent fiber cells arranged end to end to form essentially concentric or nested shells.
As provided in greater detail in the following paragraphs and by way of the following examples, the present invention utilizes this and the further addressed geometry, structure and positioning of the lens layers, fibers and suture lines to provide laser shot patterns for increasing the accommodative amplitude of the lens. Although not being bound by this theory, it is presently believed that it is the structure, positioning and geometry of the lens and lens fibers, in contrast to the material properties of the lens and lens fibers, that gives rise to loss of accommodative amplitude. Thus, these patterns are designed to alter and affect that structure, positioning and/or geometry to increase accommodative amplitude.
FIGS. 5A-C illustrate the six branched or star suture geometry in the context of the structure found in the infantile layer of the nucleus 515 of the lens. Thus, these figures provide a more detailed view of the structures illustrated as layer 124 of
The shape of the outer surface of the lens essentially follows the infantile nucleus 515, which is a biconvex shape. Thus, the anterior and posterior sides of this layer of the lens have different curvatures, with the anterior being flatter. These curvatures generally follow the curvature of the cortex and the outer layer and general shape of the lens. These curvatures also generally follow the curvature of the fetal nucleus 415. Thus, the lens can be viewed as a stratified structure consisting of long crescent fiber cells arranged end to end to form essentially concentric or nested shells, with the infantile nucleus 515 having the fetal nucleus 415 nested within it. As development continues through adolescence, additional fiber layers grow containing between 6 and 9 sutures.
FIGS. 6A-C illustrate the nine branched or star suture geometry in the context of the structure found in the adolescent layer of the nucleus 611 of the lens. Thus, these figures provide a more detailed view of the structures illustrated as layer 126 of
The outer surface of the cornea follows the adolescent nucleus 611, which is a biconvex shape. Thus, the anterior and posterior sides of this layer have different curvatures, with the anterior being flatter. These curvatures generally follow the curvature of the cortex and the outer layer and general shape of the lens. These curvatures also generally follow the curvature of the fetal nucleus 415 and the infantile nucleus 515, which are nested within the adolescent nucleus 611. Thus, the lens can be viewed as a stratified structure consisting of long crescent fiber cells arranged end to end to form essentially concentric or nested shells. As development continues through adulthood, additional fiber layers grow containing between 9 and 12 sutures.
FIGS. 7A-C illustrates the twelve branched or star suture geometry in the context of the structure found in the adult layer of the nucleus 713 of the lens. Thus, these figures provide a more detailed view of the adult layer 128 depicted in
The adult nucleus 713 is a biconvex shape that follows the outer surface of the lens. Thus, the anterior and posterior sides of this layer have different curvatures, with the anterior being flatter. These curvatures follow the curvature of the cortex and the outer layer and shape of the lens. These curvatures also generally follow the curvature of the adolescent nucleus 611, the infantile nucleus 515 and the fetal nucleus 415 and the embryonic nucleus, which are essentially concentric to and nested within the adult nucleus 611. Thus, the lens can be viewed as a stratified structure consisting of long crescent fiber cells arranged end to end to form essentially concentric or nested shells.
A subsequent adult layer having 15 sutures may also be present in some individuals after age 40. This subsequent adult layer would be similar to the later adult layer 713 in general structure, with the recognition that the subsequent adult layer would have a geometry having more sutures and would encompass the later adult layer 713; and as such, the subsequent adult layer would be the outermost layer of the nucleus and would thus be the layer further from the center of the nucleus and the layer that is youngest in age.
In general, the present invention provides for the delivery of the laser beam in patterns that utilize, or are based at least in part on, the lens suture geometry and/or the curvature of the lens and/or the various layers within the nucleus; and/or the curvatures of the various layers within the nucleus; and/or the suture geometry of the various layers within the nucleus. As part of the present invention the concept of matching the curvature of the anterior ablations to the specific curvature of the anterior capsule, while having a different curvature for posterior ablations, which in turn match the posterior curvature of the lens is provided. Anterior and posterior curvatures can be based on Kuszak aged lens models, Burd's numeric modeling, Burd et al. Vision Research 42 (2002) 2235-2251, or on specific lens measurements, such as those that can be obtained from the means for determining the position of the lens with respect to the laser. Thus, in general, these laser delivery patterns are based in whole and/or in part on the mathematical modeling and actual observation data regarding the shape of the lens, the shape of the layers of the lens, the suture pattern, and the position of the sutures and/or the geometry of the sutures.
Moreover, as set forth in greater detail, it is not necessary that the natural suture lines of the lens or the natural placement of the layers of the lens be exactly replicated in the lens by the laser shot pattern. In fact, exact replication of these natural structures by a laser shot pattern, while within the scope of the invention, is not required, and preferably is not necessary to achieve an increase in accommodative amplitude. Instead, the present invention, in part, seeks to generally emulate the natural lens geometry, structures and positioning and/or portions thereof, as well as build upon, modify and reposition such naturally occurring parameters through the use of the laser shot patterns described herein.
Accordingly, laser beam delivery patterns that cut a series of essentially concentric, i.e., nested, shells in the lens may be employed. Preferably, the shells would essentially follow the anterior and posterior curvature of the lens. Thus, creating in the lens a series of cuts which resemble the nucleus layers of
A further use of partial shells is to have the shape of the shells follow the geometry and/or placement of the suture lines. Thus, partial pie shaped shells are created, by use of partial pie shaped shell cuts. These cuts may be placed in between the suture lines at the various layers of the lens. These partial shells may follow the contour of the lens, i.e., have a curved shape, or they may be flatter and have a more planar shape or be flat. A further use of these pie shape shells and shell cuts would be to create these cuts in a suture like manner, but not following the natural suture placement in the lens. Thus, a suture like pattern of cuts is made in the lens, following the general geometry of the natural lens suture lines, but not their exact position in the lens. In addition to pie shaped cuts other shaped cuts may be employed, such as by way of illustration a series of ellipses, rectangular planes or squares.
A further use of partial shells and/or planar partial shells is to create a series of overlapping staggered partial shells by using overlapping staggered partial shell cuts. In this way essentially complete and uninterrupted layers of lens material are disrupted creating planar like sections of the lens that can slide one atop the other to thus increase accommodative amplitude. These partial shells can be located directly atop each other, when viewed along the AP axis, or they could be slightly staggered, completely staggered, or any combination thereof.
In addition to the use of shells and partial shells, lines can also be cut into the lens. These lines can follow the geometry and/or geometry and position of the various natural suture lines. Thus, a laser shot pattern is provided that places shots in the geometry of one or more of the natural suture lines of one or more of the various natural layers of the lens as shown in
At present, it is theorized that the use of cuts near the end of the suture lines will have the greatest effect on increasing accommodative amplitude because it is believed that the ends of fibers near the anterior and posterior poles (the point where the AP axis intersects the lens) of the lens are more free to move then the portions of fibers near the equator where there is a greater number of gap junctions which bind fiber faces. At present, it is postulated that it is approximately the last 15% of the fiber length that is most free in the youthful lens with high accommodative amplitude. It is further theorized that fiber layers tend to become bound with age due to a combination of increase in surface roughness and compaction due to growth of fiber layers above. Thus, as illustrated in
The use of laser created suture lines, including star shaped patterns may also be used in conjunction with shells, partial shells and planar partial shells. With a particular laser shot pattern, or series of shot patterns, employing elements of each of these shapes. These patterns may be based upon the geometry shown in
The delivery of shot patterns for the removal of lens material is further provided. A shot pattern that cuts the lens into small cubes, which cubes can then be removed from the lens capsule is provided. The cubes can range in size from a side having a length of about 100 μm to about 4 mm, with about 500 μm to 2 mm being a preferred size. Additionally, this invention is not limited to the formation of cubes and other volumetric shapes of similar general size may be employed. In a further embodiment the laser is also used to create a small opening, capsulorhexis, in the lens anterior surface of the lens capsule for removal of the sectioned cubes. Thus, this procedure may be used to treat cataracts. This procedure may also be used to remove a lens having opacification that has not progressed to the point of being cataractous. This procedure may further be used to remove a natural lens that is clear, but which has lost its ability to accommodate. In all of the above scenarios, it being understood that upon removal of the lens material the lens capsule would subsequently house a suitable replacement, such as an IOL, accommodative IOL, or synthetic lens refilling materials. Moreover, the size and the shape of the capsulorhexis is variable and precisely controlled and preferably is in 2 mm or less diameter for lens refilling applications and about 5 mm for IOLs. A further implementation of the procedure to provide a capsulorhexis is to provide only a partially annular cut and thus leave a portion of the capsule attached to the lens creating a hinged flap like structure. Thus, this procedure may be used to treat cataracts.
It is further provided that volumetric removal of the lens can be performed to correct refractive errors in the eye, such as myopia, hyperopia and astigmatism. Thus, the laser shot pattern is such that a selected volume and/or shape of lens material is removed by photodisruption from the lens. This removal has the affect of alternating the lens shape and thus reducing and/or correcting the refractive error. Volumetric removal of lens tissue can be preformed in conjunction with the various shot patterns provided for increasing accommodative amplitude. In this manner both presbyopia and refractive error can be addressed by the same shot pattern and/or series of shot patterns. The volumetric removal of lens tissue finds further application in enhancing corrective errors for patients that have had prior corneal laser visions correction, such as LASIK, and/or who have corneas that are too thin or weak to have laser corneal surgery.
In all of the laser shot patterns provided herein it is preferred that the laser shot patterns generally follow the shape of the lens and placement of individual shots with respect to adjacent shots in the pattern are sufficiently close enough to each other, such that when the pattern is complete a sufficiently continuous layer and/or line and/or volume of lens material has been removed; resulting in a structural change affecting accommodative amplitude and/or refractive error and/or the removal of lens material from the capsule. Shot spacing of lesser or greater distances are contemplated herein and including overlap as necessary to obtain the desired results. Shot spacing considerations include gas bubble dissipation, volume removal efficiency, sequencing efficiency, scanner performance, and cleaving efficiency among others. For example, by way of illustration, for a 5 μm size spot with an energy sufficient to cause photodisruption, a spacing of 20 μm or greater results in individual gas bubbles, which are not coalesced and dissipate more quickly, than with close shot spaces with the same energy, which result in gas bubble coalescence. As the shot spacing gets closer together volume efficiency increases. As shot spacing gets closer together bubble coalescence also increases. Further, there comes a point where the shot spacing becomes so close that volume efficiency dramatically decreases. For example, by way of illustration, for a 450 femtosecond pulse width and 2 microjoules energy and about a 5 μm spot size with a 10 μm separation results in cleaving of transparent ocular tissue. As used herein, the term cleaving means to substantially separate the tissue. Moreover, the forgoing shot spacing considerations are interrelated to a lesser or greater extent and one of skill in the art will know how to evaluate these conditions based upon the teachings of the present disclosure to accomplish the objectives herein. Finally, it is contemplated that the placement of individual shots with respect to adjacent shots in the pattern may in general be such that they are as close as possible, typically limited by the size and time frame of photodisruption physics, which would include among other things gas bubble expansion of the previous shot. As used herein, the time frame of photodisruptive physics referrers to the effects that take place surrounding photodisruption, such as plasma formation and expansion, shock waive propagation, and gas bubble expansion and contraction. Thus, the timing of sequential pulses such that they are timed faster than some of, elements of, or all of those effects, can increase volumetric removal and/or cleaving efficiency. Accordingly, we propose using pulse repetition frequencies from 50 MHz to 5 GHz., which could be accomplished by a laser with the following parameters: a mode lock laser of cavity length from 3 meters to 3 cm. Such high PRF lasers can more easily produce multiple pulses overlapping a location allowing for a lower energy per pulse to achieve photodisruption.
The terms first, second, third, etc. as used herein are relative terms and must be viewed in the context in which they are used. They do not relate to timing, unless specifically referred to as such. Thus, a first cut may be made after a second cut. In general, it is preferred to fire laser shots in general from posterior points in the laser pattern to anterior points, to avoid and/or minimize the effect of the gas bubbles resulting from prior laser shots. However, because of the varied laser shot patterns that are provided herein, it is not a requirement that a strict posterior to anterior shot sequence be followed. Moreover, in the case of cataracts it may be advantageous to shoot from anterior to posterior, because of the inability of the laser to penetrate substantially beyond the cataract.
Without further elaboration, it is believed that one skilled in the art can, using the preceding description, utilize the present invention to its fullest extent. The following specific embodiments are, therefore, provided as examples of the invention and should be construed as being merely illustrating and not limiting the scope of the invention or the disclosure herein in any way whatsoever.
The following examples are based upon measured lens data and lens data that is obtained by using Burd modeling, which model is set forth in Burd et al., Numerical modeling of the accommodating lens, Visions Research 42 (2002) 2235-2251. The Burd model provides the following algorithm for anterior and/or posterior shape:
Z=aR5+bR4+cR3+dR2+f
The coefficients for this algorithm are set forth in Table II.
Additionally, the variables Z and R are defined by the drawing
Thus,
EXAMPLE 1, provides for making nested, lens shaped shell cuts. The laser shot patterns are illustrated in
Thus, the shell cuts in this example are positioned approximately such that the third shell cut 1306 is where 3 suture branches begin forming additional branches, or approximately 6 mm lens equatorial diameter, at the boundary of the fetal nucleus, or the lens at birth; the second shell cut 1304 is where the 6 suture branch layer begins forming additional branches at approximately 7.2 mm diameter, or the infantile nucleus or the lens at approximately age 3; and the first shell cut is where the 9 suture branch begins forming additional branches at approximately 9 mm diameter, or at the adolescent nucleus at approximately age 13.
EXAMPLE 2, provides as an alternative to using a 45-year old lens shape from the Burd model, the actual patient lens structural or shape data may be utilized to customize surgery for each patient. As an example, a 45-year old human cadaver lens, whose shape was measured optically and mathematically fit via the same fifth order function used in the Burd model, yields coefficients unique to the measured lens. The outer cross-section shape of this lens and a shot pattern similar to that of Example 1, but which was tailored to the particular lens of this Example is illustrated in
EXAMPLE 3 provides a shot pattern for cutting partial shells on the measured 45-year old lens, and having an excluded defined central zone. Thus, as illustrated in
EXAMPLE 4 provides a shot pattern for cutting partial shells on the measured 45-year old lens, and having both an excluded defined peripheral zone and central zone. Thus, as illustrated in
EXAMPLE 5 provides a laser shot pattern for a finer detailed cutting of the lens to approximate the structural boundaries at 3, 4, 5, 6, 7, 8, 9 suture branches, or the use of six shells. Thus, there is shown in
Examples 6-12 relate to the volumetric removal of lens material in a predetermined shape, based upon a precise shot pattern. Thus, these examples illustrate how refractive change by shaped volumetric reduction may be accomplished. This approach recognizes a limitation of photodisruption laser beam delivery, i.e., that the gas bubbles created are considerably larger then the resultant material void found after all gas bubble dissipation occurs. This can have the effect of causing material voids to be spaced further apart than ideal for high efficiency volume removal. Thus, it is recognized that the closest spacing attainable, depending on detailed laser spot size, energy and pulse width, may provide a low, net volumetric removal efficiency, which is the ratio of achieved volume removal to the volume of material treated. A simple example considers a void size equal to the spacing between voids yielding a nominal 50% linear efficiency, which from symmetric geometry has a 25% area efficiency and a corresponding 12.5% volumetric efficiency of void creation. Thus, by way of example an approach is provided whereby the treatment shaped volume is proportionally larger than desired shaped volume removal to compensate for the low volume efficiency. In other words, if a large shape change with low volume removal efficiency is attempted then a small shape change should be achieved. Other effects such as void shape, asymmetries, void location, tissue compliance as a function of age, external forces and more, may effect the final volume efficiency and experimental validation of volumetric efficiency may be required.
EXAMPLE 6 provides a shot pattern and volume removal to make a negative refractive change, or reduce the power in the crystalline lens by 3 Diopters, using the Gullstrand-LaGrand optical model, which would require the removal of approximately 180 um centrally tapering to 0 over a 3 mm radius. As illustrated in
EXAMPLE 7, is based upon dealing with low volume removal efficiency and in this example the assumption that we have a volumetric efficiency of 12.5% or ⅛th we would treat an 8 times larger volume or 1.44 mm thick to compensate for the low volume efficiency, tapering to 0 over the same 3 mm as shown in
EXAMPLE 8 provides a shot pattern to cause a refractive change to increase lens power or reduce hyperopia in patients, where the shot pattern is primarily implemented in the anterior region of the lens. This pattern is illustrated in
EXAMPLE 9 provides a shot pattern to cause a refractive change to increase lens power or reduce hyperopia in patients, where the algorithm is primarily implemented in the posterior region of the lens. This pattern is illustrated in
EXAMPLE 10 provides a shot pattern to cause a refractive change to increase lens power or reduce hyperopia in patients, where the shot pattern is primarily implemented in the central region of the lens. Thus, as illustrated in
EXAMPLE 11 provides two volumetric shot patterns that follow the shape of the lens surface to which they are adjacent. Thus, as illustrated in
EXAMPLE 12 illustrates a manner in which different shot pattern features are combined to address both refractive errors and those to increase flexibility utilizing a plurality of stacked partial shells, which are partially overlapping. Thus, as illustrated in
The shot pattern in the figures associated with EXAMPLES 6,7,8,9,10 and 11 are shown to cut horizontal partial planes whose extent is defined by a refractive shape. It is to be understood that as an alternative to horizontal planes, vertical partial planes or other orientation cuts whose extent is defined by the refractive shape may be used.
Examples 13 and 14 are directed towards methods and shot patterns for treating and removal of cataracts and/or for clear lens extractions. Thus, there is provided a method for the structural modification of the lens material to make it easier to remove while potentially increasing the safety of the procedure by eliminating the high frequency ultrasonic energy used in Phaco emulsification today. In general, the use of photodisruption cutting in a specific shape patterns is utilized to carve up the lens material into tiny cube like structures small enough to be aspirated away with 1 to 2 mm sized aspiration needles.
EXAMPLE 13 provides a shot pattern to create 0.5 mm sized cubes out of the lens material following the structural shape of a 45-year old Burd Model lens. It is preferred that the patient's actual lens shape can be measured and used. Thus, as illustrated in
EXAMPLE 14 provides for a clear lens extraction. In this example the shot pattern of
EXAMPLE 15 provides for a precision capsulorhexis. The creation of precise capsulorhexis for the surgeon to access the lens to remove the lens material is provided. As illustrated in FIGS. 30 A-D, there is provided an outer surface 3001 and thus an outer shape of the lens. There is further provided a ring shaped band shape cut 3002 and shot pattern. Thus, the figure shows the cross section view of this ring shaped annular band and accordingly provides for two sides 3002 of the ring. The ring shaped capsulorhexis cuts of 100 μm deep, approximately centered on the anterior lens capsule surface and precisely 5 mm in diameter. Since the lens capsule is approximately 5 to 15 μm thick, it is desirable for the depth of the cut to be typically between 5 and several hundred um, although there is not much penalty for cutting several millimeters. This diameter, however, can be varied between 0.1 mm to 9 mm diameter and the capsulorhexis can be elliptical with the x axis different then the y axis or other shapes. A particular IOL may benefit from and/or may require a particular capsulorhexis shape.
Examples 16 to 17 relate to gradient index modification of the lens. Moffat, Atchison and Pope, Vision Research 42 (2002) 1683-1693, showed that the natural crystalline lens contains a gradient index of refraction behavior that follows the lens shells structure and dramatically contributes to overall lens power. They also showed that this gradient substantially diminishes, or flattens as the lens ages reducing the optical power of the lens. The loss of gradient index with age most likely explains the so-called Lens Paradox, which presents the conundrum that the ageing lens is known to grow to a steeper curvature shape that should result in higher power, yet the aging lens has similar power to the youthful lens. Essentially it is postulated that the increase in power due to shape changes is offset by the power loss from gradient index loss. Examples of the youthful vs old age gradient index behavior is shown in
EXAMPLE 16 provides a gradient index modification, which has different void densities placed in nested volumes, as shown in
EXAMPLE 17 provides a gradient index modification that is similar to example 16, except that the area where void density is changed is located further from the outer surface of the lens. This example and pattern is illustrated in
EXAMPLE 18 provides for the cutting in relation to suture lines. Thus, outs along either modeled suture lines, according to Kuzak described suture locations as a function of shell geometry with age and shape, or measured suture lines may be used. The latter being provided by the measuring of patient lens sutures with a CCD camera and aligning suture cuts to the measured locations of suture lines. Thus, the brightest suture lines and or those with the widest spatial distribution likely belong to the deepest layers, and perhaps the initial Y suture branches found in the fetal nucleus. Further, there it is provided to cut Y suture shapes at the lowest layers in the lens and then increasing the number of cuts as the layers move out peripherally. Thus, according to these teachings,
Sectional patterns may be employed. Such patterns would include the cube pattern of
Moreover, these patterns can be employed in conjunction with each other, i.e., vertical and horizontal, or in isolation, i.e., only vertical or horizontal, at various locations in the lens, which locations can range from totally separate, to slightly overlapping, to overlapping. Additionally, by selectively arranging placement and density of these patterns and/or combination of primarily vertical and primarily horizontal patterns, local structure in the lens can be weakened by varying and predetermined amounts, which can result in selective flexibility and shape changes. Thus, through such selective placement and density determinations shaped structural weakening may be accomplished.
These sectional patterns may be employed using primarily vertical or primarily horizontal patterns. Primarily horizontal patterns 3201 to 3211 are illustrated in
In determining the particular types of structural patterns to use, greater structural weakening with less regard to preserving initial shape may be employed by providing primarily vertical patterns therein. Moreover still greater structural weakening with less regard to preserving initial shape may be employed by providing both primarily vertical and primarily horizontal patterns therein. Further, in determining the particular types of structural patterns to use, greater structural weakening with less regard to preserving initial shape may be employed within the center of the lens, such as the compacted fetal nucleus by providing primarily vertical patterns therein. Moreover still greater structural weakening with less regard to preserving initial shape may be employed within the center of the lens, such as the compacted fetal nucleus by providing both primarily vertical and primarily horizontal patterns therein.
Optical performance and optical quality are dependent upon the surface shape and quality of the lens. Thus, to balance increasing accommodative amplitude via increased flexibility with maintaining and/or obtaining lens shape for desired optical performance and optical quality various combinations, densities and placements of these patterns may be employed. By way of illustration, a combination of central patterns and peripheral patterns may be utilized to maximize structural weakening and control of lens shape. Thus, patterns can be selected for placement in the center of the lens, such as the fetal and embryonic nucleus, which will result in maximum shaped structural weakening with minimal effect on lens surface shape changes, which surface effect is based essentially upon the placement of the pattern. In conjunction with this central pattern more peripheral lens areas, such as the infantile, adolescent and adult nucleus and cortex, may be treated with primarily horizontal patterns to increase flexibility yet maintain the shape of the lens. Moreover, these primarily horizontal patterns may be selected such as to change the lens surface shape in a predetermined manner.
Examples 19 to 27 further illustrate this teaching and provide illustrative ways in which sectional patterns can be implemented to improve accommodative amplitude and/or refractive error.
EXAMPLE 19, as illustrated in
EXAMPLE 20, as illustrated in
Additionally as illustrated in
Moreover, as illustrated in
Although in Examples 19 and 20 cuts 3203, 3204, 3209, 3210, 3305, 3306, 3307, and 3308 are straight as see in cross section, they may be arcuate, such as cut 3201. Similarly, the more arcuate cuts may be straighter. Additionally, the curvature of the cuts may follow the curvature of the lens, such as 3201, 3202, 3301, and 3311; or the curvature may be counter to the curvature of the lens, such as 3205, 3207, 3304, and 3310.
EXAMPLE 21, as illustrated in
EXAMPLE 22, as illustrated in
It is theorized that because the center of the lens is older, and thus has greater loss of flexibility from compaction, that patterns such as used in Examples 21 and 22 increase pattern density to address that increased compaction.
EXAMPLE 23, as illustrated in
EXAMPLE 24, as illustrated in
EXAMPLE 25, as illustrated in
EXAMPLE 26, as illustrated in
EXAMPLE 27, as illustrated in
Additionally, the forgoing methods for increasing accommodative amplitude, as well as other such methods, may result in an increase in refractive error. Thus, as the accommodative amplitude is increased by a diopters range, a refractive error may be introduced into the lens, hereinafter referred to as an induced refractive error. This induced refractive error can be predicted and/or observed. This induced refractive error can be reduced, prevented, and/or minimized by the predetermined placement of additional laser shots, either as part of the shot pattern for increasing accommodative amplitude or as a separate shot pattern. Additionally, this induced refractive error can be addressed by any technique for correcting refractive error known to those skilled in the art.
Generally, to correct for, prevent and/or minimize the effect of induced refractive error, after a laser procedure to increase accommodative amplitude, shots are selected for the shot pattern to simultaneous correct refractive error while increasing accommodative amplitude. Further, these selected shots may provide shaped structural weakening for the purpose of refractive error change. Thus, these selected shots to correct induced retractive error include modifications to the shape of the pattern, modifications to the placement of the shots, and may further include the same number of shots or a higher or lower number of shots. For determining the selected shots the induced refractive error can be predicted, based upon modeling and/or prior testing and observation.
Although less preferred, after the laser procedure to increase accommodative amplitude is preformed, the actual change in refraction of the eye may be determined through observation. Based upon this observed change in refraction a corrective refractive procedure is selected to correct and/or minimize the observed change. This corrective refractive procedure may be a laser shot pattern provided to the lens, such as but not limited to the refractive laser shot patterns provided herein. This corrective refractive procedure may also be laser corrective procedure that is directed towards the cornea, such as laser techniques known to those skilled in the art for treating refractive errors through modification of corneal tissues, such as PRK and LASIK. In these corneal procedures the laser for correcting induced refractive error may be different from the laser used for the accommodative amplitude procedure. Additional corneal refractive procedures are known to those of skill in the art and may be employed to address induced refractive error; such procedures included but are not limited to radial keratotomy and conductive keretoplasty. Moreover, the observed change in refraction may be addressed by spectacles and/or contact lens.
The corrective refractive procedure may be performed shortly after the procedure to increase accommodative amplitude. However, the corrective refractive procedure may also be provided at longer periods of time after the accommodative amplitude procedure, including, days, weeks, months or longer.
The correction of induced refractive error may be further understood by the following by the following illustrative and exemplary teaching. Prior to lens flexibility treatment, the patient's range of accommodation, will extend about a corrected distance vision of 0 diopters. After lens flexibility treatment, the patient's range of accommodation will be substantially increased but the range will now extend negatively from 0 to −β diopters. A second lens refractive treatment is performed to shift the range positively by adding β diopters of refractive power to the lens. In this way the range of the patient's accommodation extends positively from 0 to β diopters
In any given patient population the flexibility power change will not be−β but instead will be distributed about a mean Xflex (which we design to be—β) with a variance of σ2flex. Similarly, the refractive power change will also not be β but will be distributed about a mean Xref (which we design to be β) with a variance of σ2ref. The outcome of the sum of both the flexibility and refractive power change will also be distributed about a mean of Xflex +Xref =0 with a total standard deviation of sdtotal =sqrt(σ2flex+σ2ref) for normally distributed populations.
While it is desired that the sum of the flexibility power change and the refractive power change be 0, the normal range of these power changes will result in some of the patients experiencing a range of accommodation that will extend not from 0 but from some positive value. This shift would be undesirable as it would require additional refractive correction to restore the patients nominal distance vision. These patients are in the population of patients whose total flexibility and refractive power change is greater than the mean value of 0. By shifting this distribution negatively away from 0 we can reduce the percentage of patients needing further refractive correction.
To prevent the need for extra refractive correction, the magnitude of the refractive power cut is reduced from Xref to Xref−α×sdtotal where α=1 results in 16%, α=2 results in 2.5%, and α=3 results in 0.15% of the patients experiencing accommodation ranges extending not from 0 but from some positive value for normally distributed populations. This approach minimizes the need for additional refractive correction by reducing the range of accommodation from β to β−α×sdtotal.
The components and their association to one another for systems that can perform, in whole or in part, these examples are set forth above in detail. Additionally, it is noted that the functions of the methods and systems disclosed herein may be performed by a single device or by several devices in association with each other. Accordingly, based upon these teachings a system for performing these examples, or parts of these examples, may include by way of illustration and without limitation a laser, an optical system for delivering the laser beam, a scanner, a camera, an illumination source, and an applanator which has reference marks thereon. These components are positioned so that when the eye is illuminated by the illumination source, light will travel from the eye through the applanator to the scanner. In this system the illumination source is movable with respect to the eye to provide varying angles by which the eye can be illuminated.
Similarly, such system may also include by way of example and without limitation a laser, a system for determining the position and shape of components of an eye, a camera, a controller (which term refers to and includes without limitation processors, microprocessors and/or other such types of computing devices that are known to those of skill in the art to have the capabilities necessary to operate such a system), an illumination source, and an eye interface device. In this system the scanner is optically associated with the eye interface device, such that when the eye is illuminated by the illumination source, light will travel from the eye through the eye interface device to the scanner. The scanner is further optically associated with the camera, such that the scanner has the capability to provide stereo pairs of images of the eye to the camera. The camera is associated with the controller and is capable of providing digital images of the eye to the controller; and, the controller further has the capability to determine, based in part upon the digital images provided from the camera, the shape, position and orientation of components of the eye.
Moreover, such systems may also include by way of example and without limitation a system for delivering a laser to an eye. This system would have a laser, a scanner, a camera, an illumination source, an eye interface device, a means for determining the shape and position of components within an eye and a means for directing the delivery of a laser beam from the laser to a precise three dimensional coordinate with respect to the components of the eye, the means for directing the delivery of the laser beam having the capability to direct the beam based at least in part on the determination of the shape and position of components within the eye by the determining means.
From the foregoing description, one skilled in the art can readily ascertain the essential characteristics of this invention, and without departing from the spirit and scope thereof, can make various changes and/or modifications of the invention to adapt it to various usages and conditions.
This application is a continuation-in-part of pending application Frey et al. Ser. No. 11/337,127 filed Jan. 20, 2006, the disclosure of which is incorporated herein by reference. This application incorporates by reference Frey et al. serial number ______, lawyer docket number 12212/9 (Frey 003) filed on the same date as the present application. The present invention relates to systems and methods for treating the structure of the natural human crystalline lens with a laser to address a variety of medical conditions such as presbyopia, refractive error and cataracts and combinations of these. The anatomical structures of the eye are shown in general in FIG. 1, which is a cross sectional view of the eye. The sclera 131 is the white tissue that surrounds the lens 103 except at the cornea 101. The cornea 101 is the transparent tissue that comprises the exterior surface of the eye through which light first enters the eye. The iris 102 is a colored, contractible membrane that controls the amount of light entering the eye by changing the size of the circular aperture at its center (the pupil). The ocular or natural crystalline lens 103, a more detailed picture of which is shown in FIGS. 1A-F, (utilizing similar reference numbers for similar structures) is located just posterior to the iris 102. The terms ocular lens, natural crystalline lens, natural lens, natural human crystalline lens, and lens (when referring to the prior terms) are used interchangeably herein and refer to the same anatomical structure of the human eye. Generally, the ocular lens changes shape through the action of the ciliary muscle 108 to allow for focusing of a visual image. A neural feedback mechanism from the brain allows the ciliary muscle 108, acting through the attachment of the zonules 111, to change the shape of the ocular lens. Generally, sight occurs when light enters the eye through the cornea 101 and pupil, then proceeds through the ocular lens 103 through the vitreous 110 along the visual axis 104, strikes the retina 105 at the back of the eye, forming an image at the macula 106 that is transferred by the optic nerve 107 to the brain. The space between the cornea 101 and the retina 105 is filled with a liquid called the aqueous 117 in the anterior chamber 109 and the vitreous 110, a gel-like clear substance, in the chamber posterior to the lens 103. FIG. 1A illustrates, in general, components of and related to the lens 103 for a typical 50-year old individual. The lens 103 is a multi-structural system. The lens 103 structure includes a cortex 113, and a nucleus 129, and a lens capsule 114. The capsule 114 is an outer membrane that envelopes the other interior structures of the lens. The lens epithelium 123 forms at the lens equatorial 121 generating ribbon-like cells or fibrils that grow anteriorly and posteriorly around the ocular lens. The nucleus 129 is formed from successive additions of the cortex 113 to the nuclear regions. The continuum of layers in the lens, including the nucleus 129, can be characterized into several layers, nuclei or nuclear regions. These layers include an embryonic nucleus 122, a fetal nucleus 130, both of which develop in the womb, an infantile nucleus 124, which develops from birth through four years for an average of about three years, an adolescent nucleus 126, which develops from about four years until puberty which averages about 12 years, and the adult nucleus 128, which develops at about 18 years and beyond. The embryonic nucleus 122 is about 0.5 mm in equatorial diameter (width) and 0.425 mm in Anterior-Posterior axis 104 (AP axis) diameter (thickness). The fetal nucleus 130 is about 6.0 mm in equatorial diameter and 3.0 mm in AP axis 104 diameter. The infantile nucleus 124 is about 7.2 mm in equatorial diameter and 3.6 mm in AP axis 104 diameter. The adolescent nucleus 126 is about 9.0 mm in equatorial diameter and 4.5 mm in AP axis 104 diameter. The adult nucleus 128 at about age 36 is about 9.6 mm in equatorial diameter and 4.8 mm in AP axis 104 diameter. These are all average values for a typical adult human lens approximately age 50 in the accommodated state, ex vivo. Thus this lens (nucleus and cortex) is about 9.8 mm in equatorial diameter and 4.9 mm in AP axis 104 diameter. Thus, the structure of the lens is layered or nested, with the oldest layers and oldest cells towards the center. The lens is a biconvex shape as shown in FIGS. 1 and 1A. The anterior and posterior sides of the lens have different curvatures and the cortex and the different nuclei in general follow those curvatures. Thus, the lens can be viewed as essentially a stratified structure that is asymmetrical along the equatorial axis and consisting of long crescent fiber cells arranged end to end to form essentially concentric or nested shells. The ends of these cells align to form suture lines in the central and paracentral areas both anteriorly and posteriorly. The older tissue in both the cortex and nucleus has reduced cellular function, having lost their cell nuclei and other organelles several months after cell formation. Compaction of the lens occurs with aging. The number of lens fibers that grow each year is relatively constant throughout life. However, the size of the lens does not become as large as expected from new fiber growth. The lens grows from birth through age 3, from 6 mm to 7.2 mm or 20% growth in only 3 years. Then the next approximate decade, growth is from 7.2 mm to 9 mm or 25%; however, this is over a 3 times longer period of 9 years. Over the next approximate 2 decades, from age 12 to age 36 the lens grows from 9 mm to 9.6 mm or 6.7% growth in 24 years, showing a dramatically slowing observed growth rate, while we believe there is a relatively constant rate of fiber growth during this period. Finally, in the last approximately 2 decades described, from age 36 to age 54, the lens grows by a tiny fraction of its youthful growth, from 9.6 to 9.8 mm or 2.1% in 18 years. Although there is a geometry effect of needing more lens fibers to fill larger outer shells, the size of the older lens is considerably smaller than predicted by fiber growth rate models, which consider geometry effects. Fiber compaction including nuclear fiber compaction is thought to explain these observations. In general, presbyopia is the loss of accommodative amplitude. In general refractive error is typically due to variations in the axial length of the eye. Myopia is when the eye is too long resulting in the focus falling in front of the retina. Hyperopia is when the eye is too short resulting in the focus falling behind the retina. In generally, cataracts are areas of opacification of the ocular lens which are sufficient to interfere with vision. Other conditions, for which the present invention is directed, include but are not limited to the opacification of the ocular lens. Presbyopia most often presents as a near vision deficiency, the inability to read small print, especially in dim lighting after about 40-45 years of age. Presbyopia, or the loss of accommodative amplitude with age, relates to the eyes inability to change the shape of the natural crystalline lens, which allows a person to change focus between far and near, and occurs in essentially 100% of the population. Accommodative amplitude has been shown to decline with age steadily through the fifth decade of life. Historically, studies have generally attributed loss of accommodation to the hardening of the crystalline lens with age and more specifically, to an increase in the Young's Modulus of Elasticity of the lens material. More recent studies have examined the effect of aging on the relative change in material properties between the nucleus and cortex. These studies have provided varying theories and data with respect to the hardening of the lens. In general, such studies have essentially proposed the theory that the loss of flexibility is the result of an increase in the Young's Modulus of Elasticity of the nucleus and/or cortex material. Such studies have viewed this hardening as the primary factor in the loss of accommodative amplitude with age and hence the cause of presbyopia. Although the invention is not bound by it, the present specification postulates a different theory of how this loss of lens flexibility occurs to cause presbyopia. In general, it is postulated the structure of the lens rather than the material properties of the lens plays a greater role in loss of flexibility and resultant presbyopia than was previously understood. Thus, contrary to the teachings of the prior studies in this field as set forth above, material elasticity is not the dominate cause of presbyopia. Rather, it is postulated that it is the structure of the lens and changes in that structure with age that is the dominant cause of presbyopia. Thus, without being limited to or bound by this theory, the present invention discloses a variety of methods and systems to provide laser treatments to increase the flexibility of the lens, based at least in part on the structure of the lens and structural changes that occur to the lens with aging. The present invention further discloses providing laser treatments to increase the flexibility of the lens that are based primarily on the structure of the lens and structural changes that occur to the lens with aging. Accordingly, the postulated theory of this specification can be illustrated for exemplary purposes by looking to and examining a simple hypothetical model. It further being understood this hypothetical model is merely to illustrate the present theory and not to predict how a lens will react to laser pulses, and/or structural changes. To understand how important structure alone can be, consider a very thin plank of wood, say 4 ft by 4 ft square but 0.1 inch thick. This thin plank is not very strong and if held firmly on one end, it does not take much force to bend this thin plank considerably. Now consider five of these same 0.1 inch thickness planks stacked on top of each other, but otherwise not bound or tied together. The strength would increase and for the same force a somewhat smaller deflection will occur. Now, consider taking those same five planks and fastening them together with many screws or by using very strong glue, or by using many C-Clamps to bind them together. The strength of the bound planks is much higher and the deflection seen from the same force would be much smaller. Without saying this simple model reflects the complex behavior of the lens, we generally hypothesize that when considering a volume of lens material, especially near the poles (AP axis), that is essentially bound by increased friction and compaction due to aging, that separating those bound layers into essentially unbound layers will increase the deflection of those layers for the same applied force and hence increase flexibility of the lens. Applicants, however, do not intend to be bound by the present theory, and it is provided solely to advance the art, and is not intended to and does not restrict or diminish the scope of the invention, Thus, further using this model for illustration purposes, under the prior theories and treatments for presbyopia, the direction was principally toward the material properties, i.e., Modulus of the material in the stack, rather than on the structure of the stack, i.e., whether the layers were bound together. On the other hand, the presently postulated theory is directed toward structural features and the effects that altering those features have on flexibility. In general, current presbyopia treatments tend to be directed toward alternatives to increasing the amplitude of accommodation of the natural crystalline lens. These treatments include a new class of artificial accommodative Intraocular Lenses (IOL's), such as the Eyeonics CRYSTALENS, which are designed to change position within the eye; however, they offer only about 1 diopter of objectively measured accommodative amplitude, while many practitioners presently believe 3 or more diopters are required to restore normal visual function for near and far objects. Moreover, researchers are pursuing techniques and materials to refill the lens capsule with synthetic materials. Additionally, present surgical techniques to implant artificial accommodative IOL's are those developed for the more serious condition of cataracts. It is believed that practitioners are reluctant at the present time to replace a patient's clear albeit presbyopic natural crystalline lens, with an accommodative IOL due to the risks of this invasive surgical technique on a patient who may simply wear reading glasses to correct the near vision deficiency. However, developments may offer greater levels of accommodative amplitude in implantable devices and refilling materials. To better utilize such device improvements and to increase the accommodative amplitude of existing implantable devices, improved surgical techniques are provided herein as a part of the present invention. Refractive error, typically due to the length of the eye being too long (myopia) or to short (hyperopia) is another very common problem effecting about one-half of the population. Laser surgery on the cornea, as proposed by Trokel and L' Esperance and improved by Frey and others, does offer effective treatment of refractive errors but factors such as higher degrees of refractive error, especially in hyperopia, thin corneas or a changing refractive error with time, such as that brought on by presbyopia, limit the clinical use of laser corneal surgery for many. Cataracts, or the condition when the natural crystalline lens becomes opaque and clouds vision, occurs in millions of people per year and are treated effectively with a surgical techniques such as ultrasonic phacoemulsification pioneered by Kelman 30 years ago. Although the techniques have been refined over the years, safety concerns from ocular trauma, especially to the corneal endothelium from the ultrasonic energy required to break up a hardened cataract is undesirable; especially for those with a compromised corneal endothelium, such as those with Fuchs Dystrophy. Moreover, the use of lasers in the treatment of cataracts has a further issue. Cataracts scatter light, including laser light and thus can prevent a laser treatment beam from having the desired tissue effect. Accordingly, as provided in detail in this specification herein improvements in the delivery of lasers to cataractous tissue are provided.
Number | Date | Country | |
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Parent | 11337127 | Jan 2006 | US |
Child | 11414838 | May 2006 | US |