1999Volume 7A: 17th Biennial Conference on Mechanical Vibration and NoiseRequires access

Dynamical Simulation of Flexible Multibody System by Using a Rigid Body Model

M. Pascal, T. Gagarina

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Abstract

Abstract The aim of this work is to show the possibility of using any dynamical codes devoted to rigid multibody systems in which the motion equations are obtained from d’Alembert Principle, for the simulation of flexible multibody systems in which the flexible components are discretized by a Rayleigh-Ritz procedure. The obtained results are a generalization of the work done in Botz and Hagedorn (1990) for planar elastic mechanisms. An application of the method is done using, as in Botz and Hagedorn (1990), the symbolic dynamical code AUTOLEV (Schaechter, Levinson and Kane 1988).

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What this paper is about

Abstract The aim of this work is to show the possibility of using any dynamical codes devoted to rigid multibody systems in which the motion equations are obtained from d’Alembert Principle, for the simulation of flexible multibody systems in which the flexible components are discretized by a Rayleigh-Ritz procedure. The obtained results are a generalization of the work done in Botz and Hagedorn (1990) for planar elastic mechanisms. An application of the method is done using, as in Botz and Hagedorn (1990), the symbolic dynamical code AUTOLEV (Schaechter, Levinson and Kane 1988).

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Available abstract

Abstract The aim of this work is to show the possibility of using any dynamical codes devoted to rigid multibody systems in which the motion equations are obtained from d’Alembert Principle, for the simulation of flexible multibody systems in which the flexible components are discretized by a Rayleigh-Ritz procedure. The obtained results are a generalization of the work done in Botz and Hagedorn (1990) for planar elastic mechanisms. An application of the method is done using, as in Botz and Hagedorn (1990), the symbolic dynamical code AUTOLEV (Schaechter, Levinson and Kane 1988).

Key concepts: Multibody system, Discretization, Dynamical systems theory, Planar, Work (physics), Generalization, Rigid body, Computer science

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