On the Dynamic Properties of Flexible Parallel Manipulators in the Presence of Type 2 Singularities

Author:

Briot Sébastien1,Arakelian Vigen2

Affiliation:

1. Institut de Recherches en Communications et Cybernétique, de Nantes (IRCCyN), UMR CNRS 6597, 1 rue de la Noë, BP 92101, 44321 Nantes Cedex 3, France e-mail:

2. Département de Génie Mécanique et Automatique - L.G.C.G.M. EA3913, Institut National des Sciences Appliquées (I.N.S.A.), 20 avenue des Buttes de Coësmes – CS 14315, F-35043 Rennes, France e-mail:

Abstract

In the present paper, we expand information about the conditions for passing through Type 2 singular configurations of a parallel manipulator. It is shown that any parallel manipulator can cross the singular configurations via an optimal control permitting the favorable force distribution, i.e., the wrench applied on the end-effector by the legs and external efforts must be reciprocal to the twist along with the direction of the uncontrollable motion. The previous studies have proposed the optimal control conditions for the manipulators with rigid links and flexible actuated joints. The different polynomial laws have been obtained and validated for each examined case. The present study considers the conditions for passing through Type 2 singular configurations for the parallel manipulators with flexible links. By computing the inverse dynamic model of a general flexible parallel robot, the necessary conditions for passing through Type 2 singular configurations are deduced. The suggested approach is illustrated by a 5R parallel manipulator with flexible elements and joints. It is shown that a 16th order polynomial law is necessary for the optimal force generation. The obtained results are validated by numerical simulations carried out using the software ADAMS.

Publisher

ASME International

Subject

Mechanical Engineering

Reference41 articles.

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3. Singular Curves in the Joint Space and Cusp Points of 3-RPR Parallel Manipulators;Zein;Robotica

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5. Singularity Analysis of Lower-Mobility Parallel Manipulators Using Grassmann-Cayley Algebra;Kanaan;IEEE Trans. Rob. Autom.

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