Proceedings 1992 IEEE International Conference on Robotics and Automation
DOI: 10.1109/robot.1992.219932
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Control of multiple arms with rolling constraints

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Cited by 32 publications
(20 citation statements)
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“…Although it has been shown that a nonholonomic system cannot be feedback stabilized to a single equilibrium point by a smooth feedback, the system we are interested in can be shown to be small-time locally controllable [1]. Additionally, even though such a system is not input-state linearizable, the input-output linearization is still possible with properly chosen output equations [37]. Motion planning of nonholonomic systems has been extensively studied [14], [13].…”
Section: Previous Workmentioning
confidence: 99%
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“…Although it has been shown that a nonholonomic system cannot be feedback stabilized to a single equilibrium point by a smooth feedback, the system we are interested in can be shown to be small-time locally controllable [1]. Additionally, even though such a system is not input-state linearizable, the input-output linearization is still possible with properly chosen output equations [37]. Motion planning of nonholonomic systems has been extensively studied [14], [13].…”
Section: Previous Workmentioning
confidence: 99%
“…Similarly, following the same notation we write the dynamic equations for the object (36) where and are two 6 4 Jacobian matrices, one for each contact point, which relate the constraint forces to the generalized forces corresponding to the coordinates . We can combine (35) and (36) to get, (37) where It should be noted from the Principle of Virtual Work [28] that the matrix in (37) are the same as the matrix in (34).…”
Section: A State Space Representationmentioning
confidence: 99%
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“…Although it has been shown that a nonholonomic system cannot be feedback-stabilized to a single equilibrium point by a smooth feedback, the system is small-time locally controllable (Bloch et al 1992). Additionally, even though such a system is not input-state linearizable, the input-output linearization is still possible with properly chosen output equations (Yun et al 1992). …”
Section: Previous Workmentioning
confidence: 99%
“…Therefore i may be chosen to consist of 3-dimensional po and two other independent position variables. Since the objective is to control the rolling contact, we choose two contact configuration variables [52]. The point of contact on the zth palm is described by the contact coordinate d, which is the arc-length along the palm as shown in Figure 2.…”
Section: Exanlple With Two Planar 3-r Illa~lipulatorsmentioning
confidence: 99%