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handle: 10261/30495 , 2117/6838
This paper presents a new method to isolate all configurations that a multiloop linkage can adopt. The problem is tackled by means of formulation and resolution techniques that fit particularly well together. The adopted formulation yields a system of simple equations (only containing linear, bilinear, and quadratic monomials, and trivial trigonometric terms for the helical pair only) whose structure is later exploited by a branch-and-prune method based on linear relaxations. The method is general, as it can be applied to linkages with single or multiple loops with arbitrary topology, involving lower pairs of any kind, and complete, as all possible solutions get accurately bounded, irrespective of whether the linkage is rigid or mobile. Peer Reviewed
Multibody system, Forward and inverse kinematics, Loop closure, Closed chain Forward and inverse kinematics Geometric constraint Loop closure Multibody system Multiloop linkage Position analysis, Robotics, 540, 004, Multiloop linkage, Closed chain, Geometric constraint, Robots
Multibody system, Forward and inverse kinematics, Loop closure, Closed chain Forward and inverse kinematics Geometric constraint Loop closure Multibody system Multiloop linkage Position analysis, Robotics, 540, 004, Multiloop linkage, Closed chain, Geometric constraint, Robots
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