Origami Folding by a Robotic Hand

Kenta Tanaka; Yusuke Kamotani; Yasuyoshi Yokokohji

doi:10.20965/jrm.2008.p0550

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JRM Vol.20 No.4 pp. 550-558

doi: 10.20965/jrm.2008.p0550

(2008)

Paper:

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Origami Folding by a Robotic Hand

Kenta Tanaka, Yusuke Kamotani, and Yasuyoshi Yokokohji

Department of Mechanical Engineering and Science, Kyoto University, Yoshida-Honmachi, Kyoto 606-8501, Japan

Received:

February 4, 2008

Accepted:

March 18, 2008

Published:

August 20, 2008

Keywords:

robotic hand, object manipulation, dexterity, deformable object

Abstract

Dexterous manipulation by a robotic hand is a difficult problem involving (1) how to design a robot that gives the capability to achieve the task and (2) how to control the designed robot to actually conduct the task. In this paper, we take a task-oriented approach called “task capture” to construct a dexterous robot hand system. Before designing the robot, we analyze how a human being conducts the task, focusing on how the target object is manipulated rather than trying to imitate human finger movement. Based on the captured task, we design a robot that manipulates an object in the same way as a human being may do, with a mechanism as simple as possible, rather than concerning human appearance. As a target task, we choose origami paper folding. We first analyze the difficulty of origami manipulation and design a robotic mechanism that folds an origami form, the Tadpole, based on the proposed approach. The proof of how well the “task capture” approach works is demonstrated by a simple robot we developed, which folds a Tadpole consecutively.

Cite this article as:

K. Tanaka, Y. Kamotani, and Y. Yokokohji, “Origami Folding by a Robotic Hand,” J. Robot. Mechatron., Vol.20 No.4, pp. 550-558, 2008.

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References

[1] T. McGeer, “Passive dynamic walking,” The Int. J. of Robotics Research, Vol.9, No.2, pp. 62-82, 1990.
[2] A. Goswami, B. Thuilot, and B. Espiau, “A study of the passive gait of a compass-like biped robot: Symmetry and chaos,” The Int. J. of Robotics Research, Vol.17, No.12, pp. 1282-1301, 1998.
[3] M. Garcia, A. Chatterjee, A. Ruina, and M. Coleman, “The simplest walking model: Stability, complexity and scaling,” ASME J. of Biomechanical Engineering, Vol.120, No.2, pp. 281-288, 1998.
[4] A. Goswami, B. Thuilot, and B. Espau, “Compass-like biped robot part i: Stability and bifurcation of passive ga its,” Technical Report 2996 INRIA, 1996.
[5] Y. Sugimoto and K. Osuka, “Walking control of quasi-passive-dynamic-walking robot quartet iii based on delayed feedback control,” Proc. of the 5th Int. Conf. on Climbing and Walking Robots (CLAWAR), pp. 123-130, 2002.
[6] F. Asano, M. Yamakita, and N. Kamamichi, “A novel gait generation for biped walking robots based on mechanical energy constraint,” Robotics and Automation, IEEE Transactions on, Vol.20, No.3, pp. 565-573, 2004.
[7] S. Collins, A. Ruina, R. Tedrake, and M. Wisse, “Efficient bipedal robots based on passive dynamic walkers,” Science Magazine, Vol.307, pp. 1082-1085, 2005.
[8] T. Takuma and K. Hosoda, “Controlling the Walking Period of a Pneumatic Muscle Walker,” The Int. Journal of Robotics Research, Vol.25, No.9, p. 861, 2006.
[9] M. Coleman, A. Chatterjee, and A. Ruina, “Motions of a rimless spoked wheel: A simple 3d system with impacts,” Dynamics and Stability of Systems, Vol.12, No.3, pp. 139-160, 1997.
[10] S. L. Das and A. Chatterjee, “An alternative stability analysis technique for the simplest walker,” Nonlinear Dynamics, Vol.22, pp. 273-284, 2002.
[11] K. Hirata and H. Kokame, “Stability analysis of linear systems with state jump,” Proc. of CCA2003, 2004.
[12] Y. Sugimoto and K. Osuka, “Stability analysis of passive-dynamic walkingfocusing on the inner structure of poicaré map,” Proc. of 12th Int. Conf. on Advanced Robotics, 2005.
[13] Y. Ikemata, A. Sano, and H. Fujimoto, “A physical principle of gait generation and its stabilization derived from mechanism of fixed point,” Proc. of the IEEE Int. Conf. on Robotics and Automation, 2006.
[14] M. Garcia, A. Chatterjee, and A. Ruina, “Efficiency, speed, and scaling of two-dimensional passive-dynamic walking,” Dynamical Systems, Vol.15, No.2, pp. 75-99, 2000.
[15] K. Osuka and K. Kirihara, “Motion analysis and experiments of passive walking robot quartet ii,” Proc. of the IEEE Int. Conf. on Robotics and Automation, pp. 3052-3056, 2000.
[16] J. W. Grizzle, F. Plestan, and G. Abba, “Poincare’s method for systems with impulse effects: Application to mechanical biped locomotion,” Proc. of the 38th Conf. on Decision & Control, pp. 3869-3876, 1999.

This article is published under a Creative Commons Attribution-NoDerivatives 4.0 Internationa License.

[1] [1] T. McGeer, “Passive dynamic walking,” The Int. J. of Robotics Research, Vol.9, No.2, pp. 62-82, 1990.

[2] [2] A. Goswami, B. Thuilot, and B. Espiau, “A study of the passive gait of a compass-like biped robot: Symmetry and chaos,” The Int. J. of Robotics Research, Vol.17, No.12, pp. 1282-1301, 1998.

[3] [3] M. Garcia, A. Chatterjee, A. Ruina, and M. Coleman, “The simplest walking model: Stability, complexity and scaling,” ASME J. of Biomechanical Engineering, Vol.120, No.2, pp. 281-288, 1998.

[4] [4] A. Goswami, B. Thuilot, and B. Espau, “Compass-like biped robot part i: Stability and bifurcation of passive ga its,” Technical Report 2996 INRIA, 1996.

[5] [5] Y. Sugimoto and K. Osuka, “Walking control of quasi-passive-dynamic-walking robot quartet iii based on delayed feedback control,” Proc. of the 5th Int. Conf. on Climbing and Walking Robots (CLAWAR), pp. 123-130, 2002.

[6] [6] F. Asano, M. Yamakita, and N. Kamamichi, “A novel gait generation for biped walking robots based on mechanical energy constraint,” Robotics and Automation, IEEE Transactions on, Vol.20, No.3, pp. 565-573, 2004.

[7] [7] S. Collins, A. Ruina, R. Tedrake, and M. Wisse, “Efficient bipedal robots based on passive dynamic walkers,” Science Magazine, Vol.307, pp. 1082-1085, 2005.

[8] [8] T. Takuma and K. Hosoda, “Controlling the Walking Period of a Pneumatic Muscle Walker,” The Int. Journal of Robotics Research, Vol.25, No.9, p. 861, 2006.

[9] [9] M. Coleman, A. Chatterjee, and A. Ruina, “Motions of a rimless spoked wheel: A simple 3d system with impacts,” Dynamics and Stability of Systems, Vol.12, No.3, pp. 139-160, 1997.

[10] [10] S. L. Das and A. Chatterjee, “An alternative stability analysis technique for the simplest walker,” Nonlinear Dynamics, Vol.22, pp. 273-284, 2002.

[11] [11] K. Hirata and H. Kokame, “Stability analysis of linear systems with state jump,” Proc. of CCA2003, 2004.

[12] [12] Y. Sugimoto and K. Osuka, “Stability analysis of passive-dynamic walkingfocusing on the inner structure of poicaré map,” Proc. of 12th Int. Conf. on Advanced Robotics, 2005.

[13] [13] Y. Ikemata, A. Sano, and H. Fujimoto, “A physical principle of gait generation and its stabilization derived from mechanism of fixed point,” Proc. of the IEEE Int. Conf. on Robotics and Automation, 2006.

[14] [14] M. Garcia, A. Chatterjee, and A. Ruina, “Efficiency, speed, and scaling of two-dimensional passive-dynamic walking,” Dynamical Systems, Vol.15, No.2, pp. 75-99, 2000.

[15] [15] K. Osuka and K. Kirihara, “Motion analysis and experiments of passive walking robot quartet ii,” Proc. of the IEEE Int. Conf. on Robotics and Automation, pp. 3052-3056, 2000.

[16] [16] J. W. Grizzle, F. Plestan, and G. Abba, “Poincare’s method for systems with impulse effects: Application to mechanical biped locomotion,” Proc. of the 38th Conf. on Decision & Control, pp. 3869-3876, 1999.