The present invention relates to a high-speed inclined portion escalator in which traveling speed of steps in an intermediate inclined portion is higher than the traveling speed of the steps in an upper landing portion and a lower landing portion.
In recent years, a large number of escalators having high lift ranges have been installed in subway stations, etc. In escalators of this kind, passengers must stand still on the steps for a long time, and many passengers feel uncomfortable. Because of this, escalators that operate at high speeds have been developed, but there is an upper limit to the operating speeds thereof for passengers to get on and off safely.
In answer to this, high-speed inclined portion escalators have been proposed in which it is possible for the amount of time spent riding the escalator to be shortened by operating at low speed at upper and lower landing portions where the passengers get on and off, operating to accelerate and decelerate in an upper curved portion and a lower curved portion, and operating at high speed in the intermediate inclined portion. A high-speed inclined portion escalator of this kind is disclosed in Japanese Patent Laid-Open No. SHO 51-116586 (Gazette), for example.
However, since the conventional high-speed inclined portion escalator merely performs acceleration and deceleration from low-speed operation to high-speed operation, or from high-speed operation to low-speed operation, a large acceleration such as that shown in
The present invention aims to solve the above problems and an object of the present invention is to provide a high-speed inclined portion escalator enabling smooth speed changing to be performed without imparting a large acceleration.
In order to achieve the above object, according to one aspect of the present invention, there is provided a high-speed inclined portion escalator including: a main frame; a drive rail disposed on the main frame, the main track forming a cyclic path; a plurality of steps having a tread, a riser disposed on an edge portion of the tread, a step link roller shaft, and a step link roller rolling around the step link roller shaft, the step link roller being guided by the main track, the plurality of steps being linked endlessly and being moved cyclically along the cyclic path, a plurality of linking mechanisms for linking the step link roller shafts of mutually-adjacent pairs of the steps and changing a pitch between the step link roller shafts by changing shape, a rotatable auxiliary roller disposed on each of the linking mechanisms; and an auxiliary track disposed on the main frame, the auxiliary track changing a traveling speed of the steps depending on position by guiding movement of the auxiliary rollers to change the shape of the linking mechanisms, wherein: a shape for the auxiliary track in a speed-changing region for the steps is determined by finding a positional relationship between the step link roller shafts of at least one of the steps and an adjacent step from a step speed profile representing a speed of the step link roller shafts relative to time, and a shape for the riser is determined such that the riser aligns with a relative movement locus of the adjacent step by finding a relative positional relationship between the step and the adjacent step from the step speed profile.
Preferred embodiments of the present invention will now be explained with reference to the drawings.
Embodiment 1
A pair of main tracks 4 forming a cyclic path for the steps 2, a pair of trailing tracks 5 for controlling the attitude of the steps 2, and a pair of auxiliary tracks 6 for changing a pitch between adjacent steps 2 are disposed on the main frame 1.
The cyclic path for the steps 2 has: a forward section, a return section, an upper inversion portion, and a lower inversion portion. The forward section of the cyclic path has: an upper landing portion (an upper horizontal portion) A, an upper curved portion B, an intermediate inclined portion (a constant inclination portion) C, a lower curved portion D, and a lower landing portion (a lower horizontal portion) E.
Next,
The step link roller shafts 9 of adjacent steps 2 are linked to each other by linking mechanisms (folding links) 13. Each of the linking mechanisms 13 has first to fifth links 14 to 18.
First end portions of the first links 14 are linked pivotably to the step link roller shafts 9. Second end portions of the first links 14 are linked pivotably to intermediate portions of the third links 16 by means of shafts 19. First end portions of the second links 15 are linked pivotably to the step link roller shafts 9 of the adjacent steps 2. Second end portions of the second links 15 are linked pivotably by means of the shafts 19 to the intermediate portions of the third links 16.
First end portions of the fourth links 17 are connected pivotably to intermediate portions of the first links 14. First end portions of the fifth links 18 are connected pivotably to intermediate portions of the second links 15. Second end portions of the fourth and fifth links 17 and 18 are linked to first end portions of the third links 16 by means of sliding shafts 20.
Guiding grooves 16a for guiding sliding of the sliding shafts 20 in the longitudinal direction of the third links 16 are disposed on the first end portions of the third links 16. Rotatable auxiliary rollers 21 are disposed on second end portions of the third links 16. The auxiliary rollers 21 are guided by the auxiliary tracks 6.
A pitch between the step link roller shafts 9, and thus a relative pitch between adjacent steps 2, is changed by the auxiliary rollers 21 being guided by the auxiliary tracks 6 to change the shape of the linking mechanisms 13 so as to fold and unfold. Conversely, tracks of the auxiliary tracks 6 are designed such that the relative pitch between adjacent steps 2 changes.
Next, operation will be explained. The speed of the steps 2 is changed by changing the pitch between the step link roller shafts 9 of adjacent steps 2. In other words, the pitch between the step link roller shafts 9 is minimized in the upper landing portion A and the lower landing portion E where the passengers get on and off, and the steps 2 move at low speed. The pitch between the step link roller shafts 9 is maximized in the intermediate inclined portion C, and the steps 2 move at high speed. In addition, the pitch between the step link roller shafts 9 changes in the upper curved portion B and the lower curved portion D, which constitute speed-changing regions, and the steps 2 accelerate or decelerate.
The first, second, fourth, and fifth links 14, 15, 17, and 18 constitute a four-link “pantograph” linking mechanism, enabling the angle formed by the first and second links 14 and 15 to be enlarged and reduced with the third link 16 as an axis of symmetry. Thus, the pitch between the step link roller shafts 9 linked by the first and second links 14 and 15 can be changed.
In the landing portions A and E in
The distance between the main tracks 4 and the auxiliary tracks 6 is smallest in the intermediate inclined portion C in
Next,
Now, let us assume that a central axis F (xa, ya) of the step link roller shaft 9 of a given step (first step) 2 is at a boundary point (r, R) between the upper landing portion A and the upper curved portion B on the movement locus of the central axis of the step link roller shaft 9. Furthermore, let a central axis G (xb, yb) of the step link roller shaft 9 of a second step 2 adjacent on an upper side of the first step 2 be positioned at a point (0, R) separated by −r along an x-axis from point F, and let that time be the origin for time (t=0).
If we let a speed in a direction of travel of the steps 2 at the upper landing portion A be v0, a speed in a direction of travel of the steps 2 at the intermediate inclined portion C be v1 (=kv0, where k is a speed change ratio), and an angle of inclination at the intermediate inclined portion C be αm, then a horizontal speed u0 of the steps 2 in the upper landing portion A is given by u0=v0, and a horizontal speed u1 of the steps 2 in the intermediate inclined portion C is given by u1=v1 cos αm=kv0 cos αm.
When the escalator is operating downward, the time t1 required for the central axis G of the second step link roller shaft 9 to reach the boundary point between the upper landing portion A and the upper curved portion B is given by:
t1=r/u0 (1).
If it is assumed that the horizontal speed of the steps 2 changes with a constant acceleration a in the upper curved portion B, then the time t2 required for the central axis F of the first step link roller shaft 9 to reach the boundary point between the upper curved portion B and the intermediate inclined portion C, given that:
R sin αm=u0t2+(at22)/2 (2)
and
at2=u1−u0 (3),
is given by:
t2=2R sin αm/(u1+u0) (4).
From Expression (3), the acceleration a is given by:
a=(u1−u0)/t2 (5).
In addition, the time t3 required for the central axis G of the second step link roller shaft 9 to reach the boundary point between the upper curved portion B and the intermediate inclined portion C is given by:
t3=t1+t2 (6).
Hereinafter, it will be assumed that t1<t2, the positions (xa, ya) and (xb, yb) of the central axes F and G of the first and second step link roller shafts 9 at time t and the respective horizontal speeds uxa and uxb will be found for separate cases of t. From the results of those calculations, a method for finding the relative positions (xs, ys) of the central axes F and G and the shapes for the auxiliary tracks 6 will be demonstrated. Moreover, the movement loci of relative positions of adjacent steps 2 can be found by finding and joining together the relative positions (xs, ys) for each value of t.
When t≦t1:
The horizontal speeds uxa and uxb of the central axes F and G of the first and second step link roller shafts 9 are given by:
uxa=u0+at (7)
and
uxb=u0 (8),
and the x coordinate xa of the first central axis F is given by:
xa=r+u0t+(at2)/2 (9),
and if we let an angle of inclination of the escalator at the position of the first central axis F be αa, then:
αa=sin−1 {(xa−r)/R} (10),
the y coordinate ya of the first central axis F is:
ya=R cos αa (11),
and the coordinates (xb, yb) of the second central axis G are:
xb=u0t (12)
and
yb=R (13).
When t1<t≦t2:
The horizontal speeds uxa and uxb of the central axes F and G of the first and second step link roller shafts 9 are given by:
uxa=u0+at (14)
and
uxb=u0+a(t−t1) (15),
the x coordinate xa of the first central axis F is given by:
xa=r+u0t+(at2)/2 (16),
the angle of inclination αa of the escalator at the position of the first central axis F is:
αa=sin−1 {(xa−r)/R} (17),
the y coordinate ya of the first central axis F is:
ya=R cos αa (18),
the x coordinate xb of the second central axis G is given by:
xb=u0t+{a(t−t1)2}/2 (19),
an angle of inclination αb of the escalator at the position of the second central axis G is:
αb=sin−1 {(xb−r)/R} (20),
the y coordinate yb of the second central axis G is:
yb=R cos αb (21).
When t2<t≦t3:
The horizontal speeds uxa and uxb of the central axes F and G of the first and second step link roller shafts 9 are given by:
uxa=u1 (22)
and
uxb=u0+a(t−t1) (23),
the x coordinate Xa of the first central axis F is given by:
xa=r+u0t2+(at22)/2+u1(t−t2) (24),
the angle of inclination αa of the escalator at the position of the first central axis F is:
αa=αm (25),
the y coordinate ya of the first central axis F is:
ya=R cos αa−(xa−r−R sin αa)tan αa (26),
the x coordinate xb of the second central axis G is given by:
xb=u0t+{a(t−t1)2}/2 (27),
the angle of inclination αb of the escalator at the position of the second central axis G is:
αb=sin−1 {(xb−r)/R} (28),
and the y coordinate yb of the second central axis G is:
yb=R cos αb (29).
When t>t3:
The horizontal speeds uxa and uxb of the central axes F and G of the first and second step link roller shafts 9 are given by:
uxa=uxb=u1 (30),
the angles of inclination αa and αb of the escalator at the positions of the central axes F and G are:
αa=αb=αm (31),
the coordinates (xa, ya) of the first central axis F are given by:
xa=r+u0t2+(at22)/2+u1(t−t2) (32)
and
ya=R cos αa−(xa−r−R sin αa)tan αa (33),
and the coordinates (xb, yb) of the second central axis G are given by:
xb=u0t3+at22/2+u1(t−t3) (34)
and
yb=R cos αb−(xb−r−R sin αb)tan αb (35).
Using the above method, when the traveling speed in the horizontal direction in the upper curved portion B changes with a constant acceleration, the positions of the central axes F and G of the step link roller shafts 9 can be found as two adjacent steps 2 move from the upper landing portion A through the upper curved portion B to the intermediate inclined portion C. Once the positions of the central axes F and G are found, the movement loci of the relative positions of the adjacent step 2 can be found by successively calculating those relative positions along a time axis.
By determining the shape for the risers 8 such that the risers 8 align generally with the shape of the movement loci of the relative positions of the adjacent step 2, a high-speed inclined portion escalator can be obtained in which gaps do not form between mutually-adjacent steps 2 even during speed changing.
Here, in order to change the horizontal traveling speed of the steps 2 in the upper curved portion B with a constant acceleration, it is necessary to determine the shapes for the auxiliary tracks 6 so as to correspond thereto. The shapes for the auxiliary tracks 6 can also be found from the positions of the central axes F and G found above. This will be explained using
The central axial positions of the step link roller shafts 9 of the two mutually-adjacent steps 2 are F and G, and if the lengths of the first and second links 14 and 15 are both assumed to be s/2, an inflection point P being a position of a central axis of the shaft 19 linking the first link 14 and the second link 15 can be found as a point of intersection between a first circle of radius s/2 centered about the first central axis F and a second circle of radius s/2 centered about the second central axis G.
A position of a central axis Q of the auxiliary roller 21 can be found as a position of a bisector of an angle formed by the first link 14 and the second link 15 extended downward from the inflection point P by l1. Once the movement locus of the central axis Q of the auxiliary rollers 21 is found, the shapes for the auxiliary tracks 6 can be found by drawing parallel lines separated by a radius of the auxiliary rollers 21 from that locus.
Thus, in Embodiment 1, because the shape for the risers 8 and the shapes for the auxiliary tracks 6 are determined from a step speed profile in which the horizontal traveling speed of the steps 2 in the speed-changing region changes with a constant acceleration, a high-speed inclined portion escalator can be obtained in which a large acceleration does not arise in a horizontal direction in the steps 2 and gaps do not form between the steps 2 even during speed changing.
Embodiment 2
Next,
First, an expression for the above parabolas is found. In the step speed profile in
u=k1(t−t1)2+u0 (36)
and
u=k2(t−t2)2+u1 (37),
respectively, and the expression of the parabolas can be determined if k1 and k2 are found. Since the position and inclination of these parabolas are equal at t=(t1+t2)/2:
k1[{(t1+t2)/2}−t1]2+u0=k2[{(t1+t2)/2}−t2]2+u1
k1{(t2−t1)/2}2+u0=k2{(t1−t2)/2}2+u1 (38)
and
2k1[{(t1+t2)/2}−t1]=2k2[{(t1+t2)/2}−t2]k2=−k1 (39).
If we let the radius of curvature of the movement loci of the central axes of the step link roller shafts 9 in the upper curved portion B be R, and the angle of inclination in the intermediate inclined portion be αm, a distance L traveled horizontally by the steps in the upper curved portion (the speed-changing region) is given by:
because this is equal to the integrated values of the step speed profile within a range t1≦t≦t2.
From this:
t2={2L/(u0+u1)}+t1 (41).
Consequently, from Expressions (38), (39), and (41):
k1={(u1+u0)2(u1−u0)}/2L2 (42).
The positions of the step link roller central axes F and G relative to time t for the speed change in the upper curved portion B given by Expressions (36) and (37) will now be found for separate cases of time t. Moreover, it is assumed that the positions shown in
When t<t3:
The horizontal speeds uxa and uxb of the central axes F and G are given by:
uxa=k1t2+u0 (43)
and
uxb=u0 (44),
the x coordinate xa of the first central axis F is given by:
xa=r+(k1t3)/3+u0t (45),
the angle of inclination of the escalator at the position of the first central axis F αa is:
αa=sin−1 {(xa−r)/R} (46),
the y coordinate ya of the first central axis F is:
ya=R cos αa (47),
the coordinates (xb, yb) of the second central axis G are:
xb=u0t (48)
and
yb=R (49),
and the angle of inclination αb at the position of the second central axis G is:
αb=0 (50).
When t3≦t<t1:
The horizontal speeds uxa and uxb of the central axes F and G are given by:
uxa=−k1(t−t2+t1)2+u1 (51)
and
uxb=u0 (52),
the x coordinate xa of the first central axis F is given by:
xa=r+(k1t33)/3+u0t3−k1(t−t2+t1)3/3+k1(t3−t2+t1)3/3+u1(t−t3) (53),
the angle of inclination at the position of the first central axis F αa is:
αa=sin−1 {(xa−r)/R} (54),
the y coordinate ya of the first central axis F is:
ya=R cos αa (55),
the coordinates (xb, yb) of the second central axis G are:
xb=u0t (56)
and
yb=R (57),
and the angle of inclination αb at the position of the second central axis G is:
αb=0 (58).
When t1≦t<t4:
The horizontal speeds uxa and uxb of the central axes F and G are given by:
uxa=−k1(t−t2+t1)2+u1 (59)
and
uxb=k1(t−t1)2+u0 (60),
the x coordinate xa of the first central axis F is given by:
xa=r+(k1t33)/3+u0t3−k1(t−t2+t1)3/3+k1(t3−t2+t1)3/3+u1(t−t3) (61),
the angle of inclination at the position of the first central axis F αa is:
αa=sin−1 {(xa−r)/R} (62),
the y coordinate ya of the first central axis F is:
ya=R cos αa (63),
the x coordinate xb of the second central axis G is given by:
xb=r+k1(t−t1)3/3+u0(t−t1) (64),
the angle of inclination αb at the position of the second central axis G is:
αb=sin−1{(xb−r)/R} (65),
and the y coordinate yb of the second central axis G is:
yb=R cos αb (66).
When t4≦t<t5:
The horizontal speeds uxa and uxb of the central axes F and G are given by:
uxa=u1 (67)
and
uxb=k1(t−t1)2+u0 (68),
the angle of inclination αa at the position of the first central axis F is:
αa=αm (69),
the coordinates (xa, ya) of the first central axis F are given by:
xa=r+(k1t33)/3+u0t3−k1(t4−t2+t1)3/3+k1(t3−t2+t1)3/3+u1(t−t3) (70),
and
ya=R cos αa−(xa−r−R sin αa)tan αa (71),
the x coordinate xb of the second central axis G is given by:
xb=r+k1(t−t1)3/3+u0(t−t1) (72),
the angle of inclination αb at the position of the second central axis G is:
αb=sin−1 {(xb−r)/R} (73),
and the y coordinate yb of the second central axis G is:
yb=R cos αb (74).
When t5≦t<t2:
The horizontal speeds uxa and uxb of the central axes F and G are given by:
uxa=u1 (75)
and
uxb=−k1(t−t2)2+u1 (76),
the angle of inclination αa at the position of the first central axis F is:
αa=αm (77),
the coordinates (xa, ya) of the first central axis F are given by:
xa=r+(k1t33)/3+u0t3−k1(t4−t2+t1)3/3+k1(t3−t2+t1)3/3+u1(t−t3) (78),
and
ya=R cos αa−(xa−r−R sin αa)tan αa (79),
the x coordinate xb of the second central axis G is given by:
xb=r+k1{(t5−t1)3−(t−t2)3+(t5−t2)3}/3+u0(t5−t1)+u1(t−t5) (80),
the angle of inclination αb at the position of the second central axis G is:
αb=sin−1{(xb−r)/R} (81),
and the y coordinate yb of the second central axis G is:
yb=R cos αb (82).
When t≧t2:
The horizontal speeds uxa and uxb of the central axes F and G are given by:
uxa=u1 (83)
and
uxb=u1 (84),
the angles of inclination αa and αb of the escalator at the positions of the central axes F and G are:
αa=αm (85)
and
αb=αm (86),
the coordinates (xa, ya) of the first central axis F are given by:
xa=r+(k1t33)/3+u0t3−k1(t4−t2+t1)3/3+k1(t3−t2+t1)3/3+u1(t−t3) (87)
and
ya=R cos αa−(xa−r−R sin αa)tan αa (88),
and the coordinates (xb, yb) of the second central axis G are given by:
xb=r+k1{(t5−t1)3+(t5−t2)3}/3+u0(t5−t1)+u1(t−t5) (89)
and
yb=R cos αb−(xb−r−R sin αb)tan αb (90).
Using the above method, when the traveling speed in the horizontal direction in the upper curved portion B changes so as to be expressed by a combination of two smoothly-connecting parabolas, the positions of the central axes F and G of the step link roller shafts 9 can be found as two adjacent steps 2 move from the upper landing portion A through the upper curved portion B to the intermediate inclined portion C. Once the positions of the central axes F and G are found, the movement loci of the relative positions of the adjacent step 2 can be found by a similar method to that of Embodiment 1, thereby enabling the shape for the risers 8 to be determined. The shapes for the auxiliary tracks 6 can also be determined.
Thus, in Embodiment 2, because the shape for the risers 8 and the shapes for the auxiliary tracks 6 are determined from a step speed profile in which the horizontal traveling speed of the steps 2 in the speed-changing region changes is expressed by a combination of two smoothly-connecting parabolas, a high-speed inclined portion escalator can be obtained in which a large acceleration does not arise in a horizontal direction in the steps 2, the change in acceleration is smooth, and gaps do not form between the steps 2 even during speed changing.
Moreover, in Embodiments 1 and 2 above, the upper curved portion B has been explained as being the speed-changing region, but the shape for the risers 8 and the shapes for the auxiliary tracks 6 can also be similarly determined for the lower curved portion D.
In Embodiments 1 and 2 above, cases in which the horizontal traveling speed of the steps 2 in the speed-changing region changes with a constant acceleration, and cases in which the horizontal traveling speed is expressed by a combination of two smoothly-connected parabolas have been described, but the step speed profile may be any kind of straight line or curve provided that it can be represented by a mathematical expression.
In addition, in Embodiments 1 and 2 above, the shapes found from the step speed profile were used as the shape for the risers 8 and the shapes for the auxiliary tracks 6 without modification, but these shapes may also be used as the shape for the risers 8 and the shapes for the auxiliary tracks 6 after being approximated to arcs, straight lines, or other polynomials.
Furthermore, in cases where the shapes for the auxiliary tracks 6 are connected discontinuously between the curved portions B and D and the intermediate inclined portion C, the shapes for the auxiliary tracks 6 may also be selected so as to be interpolated by a small curve.
Further, the specific construction of the linking mechanisms 13 is not limited to those of Embodiments 1 and 2.
Number | Date | Country | Kind |
---|---|---|---|
2002-012147 | Jan 2002 | JP | national |
Filing Document | Filing Date | Country | Kind | 371c Date |
---|---|---|---|---|
PCT/JP02/12716 | 12/4/2002 | WO | 00 | 1/7/2004 |
Publishing Document | Publishing Date | Country | Kind |
---|---|---|---|
WO03/062119 | 7/31/2003 | WO | A |
Number | Name | Date | Kind |
---|---|---|---|
3672484 | Angioletti et al. | Jun 1972 | A |
3908811 | Cortese et al. | Sep 1975 | A |
4240537 | Dunstan | Dec 1980 | A |
5115899 | Nakatani | May 1992 | A |
6588573 | Ogura et al. | Jul 2003 | B1 |
6591959 | Ogura et al. | Jul 2003 | B1 |
6796416 | Ogura et al. | Sep 2004 | B1 |
6832678 | Ogura et al. | Dec 2004 | B1 |
20030136634 | Ogura et al. | Jul 2003 | A1 |
Number | Date | Country |
---|---|---|
0 243 572 | Jan 1987 | EP |
51-116586 | Oct 1976 | JP |
2001-348179 | Dec 2001 | JP |
2002-326780 | Nov 2002 | JP |
Number | Date | Country | |
---|---|---|---|
20040195046 A1 | Oct 2004 | US |