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A key issue in Arbitrary Lagrangian-Eulerian (ALE) nonlinear solid mechanics is the correct treatment of the convection terms in the constitutive equation. These convection terms, which reflect the relative motion between the finite element mesh and the material, are found for both transient and quasistatic ALE analyses. It is shown in this paper that the same explicit algorithms can be employed to handle the convection terms of the constitutive equation for both types of analyses. the most attractive consequence of this fact is that a quasistatic simulation can be upgraded from Upgrqaded Lagrangian (UL) to ALE without significant extras computational cost. These ideas are illustrated by means of two numerical exampled.
1997-05-12
JRC14652
https://publications.jrc.ec.europa.eu/repository/handle/JRC14652,   
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