2016
DOI: 10.1177/0278364916639380
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A hybrid systems model for simple manipulation and self-manipulation systems

Abstract: Rigid bodies, plastic impact, persistent contact, Coulomb friction, and massless limbs are ubiquitous simplifications introduced to reduce the complexity of mechanics models despite the obvious physical inaccuracies that each incurs individually. In concert, it is well known that the interaction of such idealized approximations can lead to conflicting and even paradoxical results. As robotics modeling moves from the consideration of isolated behaviors to the analysis of tasks requiring their composition, a mat… Show more

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Cited by 72 publications
(94 citation statements)
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“…However, there is biological precedent for dynamic tails acting through ground interaction [17], and we believe this paper presents the first robotic example of a tail used solely in this way. The hybrid self-manipulation model [5] of the tailed Jerboa is complicated enough that a formal inquiry (such as presented in Section II for the three-contact GRC) far exceeds our present scope. We are, however, able to check numerically whether these physically simplified, mathematically tractable models are sufficiently accurate to lend believable design insight.…”
Section: Introductionmentioning
confidence: 95%
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“…However, there is biological precedent for dynamic tails acting through ground interaction [17], and we believe this paper presents the first robotic example of a tail used solely in this way. The hybrid self-manipulation model [5] of the tailed Jerboa is complicated enough that a formal inquiry (such as presented in Section II for the three-contact GRC) far exceeds our present scope. We are, however, able to check numerically whether these physically simplified, mathematically tractable models are sufficiently accurate to lend believable design insight.…”
Section: Introductionmentioning
confidence: 95%
“…Namely, the GRC is an abstract simplicial complex (see e.g.. [20, Sec. III.1]) whose cells represent contact modes [5], i.e., collections of active contact constraints. For the purposes of this paper, the vertices correspond to modes that are characterized by all but one active contact constraint, the edges are characterized by all but two constraints, and so on.…”
Section: A the 3-contact Grcmentioning
confidence: 99%
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