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Fingertip positions of a multifingered hand

Toru Omata

发表年份
2002
引用次数
36

摘要

The computation of the fingertip ranges within which the fingers of a robot hand can exert equilibrium forces is discussed. It is shown that in two dimensions this problem is a linear programming problem. Simply taking fingertip positions as variables in an equilibrium equation results in nonconvex nonlinear constraints which involve heavy computation. The effect of changing a fingertip position along an edge is equivalent to the effect of changing fingertip forces of the fingers fixed at both ends of the edge. This equivalence reduces the problem to a fractional programming problem. Fractional programming in turn is reduced to linear programming. The mutual dependence of two or more fingers is also examined.< <ETX xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink">&gt;</ETX>

关键词

ComputationRobot handLinear programmingEquivalence (formal languages)Nonlinear systemNonlinear programmingEnhanced Data Rates for GSM EvolutionFractional programmingPosition (finance)Robot

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