4.3 Article

Equivalent analytical formulation-based multibody elastic system analysis using one-dimensional finite elements

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SPRINGER
DOI: 10.1007/s00161-023-01270-4

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MBS with elastic elements; Finite element analysis (FEA); Maggi's formalism; Lagrange's equations; Kane's equation; Gibbs-Appell's equations; Energy of acceleration; Hamilton equations; Analytical mechanics

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This paper presents the main methods offered by classical mechanics for the analysis of elastic multibody systems using a unified description, and reviews relevant literature. It also introduces the main methods used in the research of MBS systems.
For the particular case of an elastic multibody system (MBS) that can be modeled using one-dimensional finite elements, the main methods offered by analytical mechanics in its classical form for analysis are presented in a unitary description. The aim of the work is to present in a unitary form the main methods offered by classical mechanics for the analysis of solid systems. There is also a review of the literature that uses and highlights these methods, which need to be reconsidered considering the progress of the industry and the complexity of the studied systems. Thus, the kinematics of a finite element is described for the calculation of the main quantities used in the modeling of multibody systems and in analytical mechanics. The main methods used in the research of MBS systems are presented and analyzed. Thus, Lagrange's equations, Gibbs-Appell equations, Maggi's formalism, Kane's equations and Hamilton's equations are studied in turn. This presentation is determined by the advantages that alternatives to Lagrange's equations can offer, which currently represent the method most used by researchers.

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