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• W2809048095 endingPage "863" @default.
• W2809048095 startingPage "824" @default.
• W2809048095 abstract "In two theorems presented herein, we prove and subsequently demonstrate in several numerical examples involving homogeneous deformation that for isotropic materials, hyper-elasto-plasticity models based on the multiplicative decomposition of the deformation gradient coincide with an additive hypo-elasto-plasticity model (see Section 3.2) that employs the spin tensor based on the modified kinetic logarithmic rate. In the absence of strain-induced anisotropy (characterized by kinematic hardening herein), this objective stress rate coincides with the kinetic logarithmic rate recently developed by Jiao and Fish, 2017. We also show that other well-known additive decomposition models, such as those based on the Jaumann and logarithmic rates, may considerably deviate from the multiplicative model." @default.
• W2809048095 created "2018-06-29" @default.
• W2809048095 creator A5008607499 @default.
• W2809048095 creator A5040561728 @default.
• W2809048095 date "2018-10-01" @default.
• W2809048095 modified "2023-10-14" @default.
• W2809048095 title "On the equivalence between the multiplicative hyper-elasto-plasticity and the additive hypo-elasto-plasticity based on the modified kinetic logarithmic stress rate" @default.
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