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A. Sudsang and L. Kavraki. A geometric approach to designing a programmable force field with a unique stable equilibrium for parts in the plane. In Proc. IEEE Int. Conf. Robotics and Automation, Seoul, Korea, 2001.

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Global Exponential Stabilizability for Distributed.. - Murphey, Burdick (2002)   (Correct)

....F = #x, #y where # and # are coefficients to be chosen by the control designer. These open loop controls can stabilize an object to one of two stable equilibria. Using this idea as a basis, significant work has been done to produce unique stable equilibria unique stable equilibrium (e.g. [14]) To use these controls on an actual array, where the manipulation forces will be generated at discrete points, one must adapt the continuous approximation to the given discrete geometry. However, when the actuators are discrete, and the contact mechanics are nonneglectible, the use of the ....

A. Sudsang and L. Kavraki. A geometric approach to designing a programmable force field with a unique stable equilibrium for parts in the plane. In Proc. IEEE Int. Conf. Robotics and Automation, Seoul, Korea, 2001.


Control of Multiple Model Systems - Murphey (2002)   (Correct)

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A. Sudsang and L. Kavraki. A geometric approach to designing a programmable force field with a unique stable equilibrium for parts in the plane. In Proc. IEEE Int. Conf. Robotics and Automation, Seoul, Korea, 2001.


Control of Nonprehensile Manipulation - Lynch, Murphey   (Correct)

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A. Sudsang and L. Kavraki. A geometric approach to designing a programmable force eld with a unique stable equilibrium for parts in the plane. In Proc. IEEE Int. Conf. Robotics and Automation, Seoul, Korea, 2001.


Feedback Control Methods for Distributed Manipulation.. - Murphey, Burdick (2004)   (Correct)

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A. Sudsang and L. Kavraki. A geometric approach to designing a programmable force field with a unique stable equilibrium for parts in the plane. In Proc. IEEE Int. Conf. Robotics and Automation, Seoul, Korea, 2001.

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