Finite elastoplastic deformations of space-curved membranes
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Publication:1913200
DOI10.1016/0045-7825(94)90096-5zbMath0853.73032OpenAlexW2095523280MaRDI QIDQ1913200
Publication date: 11 July 1996
Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0045-7825(94)90096-5
strain energy functionvon Mises yield criterionisotropic hardeningmaterial descriptioncovariant theory of finite elastoplasticityplastic deformation tensortotal deformation Cauchy-Green tensor
Plates (74K20) Large-strain, rate-dependent theories of plasticity (74C20) Large-strain, rate-independent theories of plasticity (including nonlinear plasticity) (74C15)
Related Items (16)
Using finite strain 3D‐material models in beam and shell elements ⋮ Finite plasticity in \(P^\top P\). I: Constitutive model ⋮ Erratum ⋮ A four-node corotational quadrilateral elastoplastic shell element using vectorial rotational variables ⋮ Finite element concepts for finite elastoplastic strains and isotropic stress response in shells: Theoretical and computational analysis ⋮ Finite deformation plasticity in principal axes: From a manifold to the Euclidean setting ⋮ Finite elastoplastic deformation of membrane shells ⋮ Finite element linear and nonlinear, static and dynamic analysis of structural elements: a bibliography (1992‐1995) ⋮ A theoretical and computational model for isotropic elastoplastic stress analysis in shells at large strains ⋮ Numerical implementation of multiplicative elasto-plasticity into assumed strain elements with application to shells at large strains ⋮ Finite Plasticity in $P^\top\!P$. Part II: Quasi-Static Evolution and Linearization ⋮ Modeling large deformations of thin-walled SMA structures by shell finite elements ⋮ On application of differential geometry to computational mechanics ⋮ A formulation of finite elastoplasticity based on dual co- and contra-variant eigenvector triads normalized with respect to a plastic metric ⋮ An \(h\)-adaptive method for elasto-plastic shell problems ⋮ An extension of 3-D procedure to large strain analysis of shells
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