Shallow-shell models by Γ-convergence
From MaRDI portal
Publication:5136775
DOI10.1177/1081286511429889OpenAlexW2325610591MaRDI QIDQ5136775
Publication date: 27 November 2020
Published in: Mathematics and Mechanics of Solids (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1102.2647
Related Items
Quasistatic evolution of perfectly plastic shallow shells: a rigorous variational derivation, A triangular shell element for geometrically nonlinear analysis
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Convergence of equilibria of thin elastic plates under physical growth conditions for the energy density
- The Föppl-von Kármán plate theory as a low energy \(\Gamma\)-limit of nonlinear elasticity
- The matching property of infinitesimal isometries on elliptic surfaces and elasticity of thin shells
- From the classical to the generalized von Kármán and Marguerre--von Kármán equations
- Stability of slender bodies under compression and validity of the von Kármán theory
- Nonlinear theory of shallow shells. English Ed. ed. by L. P. Lebedev. Transl. from the Russian by Michael Grinfeld
- A justification of nonlinear properly invariant plate theories
- An introduction to \(\Gamma\)-convergence
- Derivation of nonlinear bending theory for shells from three-dimensional nonlinear elasticity by Gamma-convergence.
- The membrane shell model in nonlinear elasticity: A variational asymptotic derivation
- The nonlinear membrane model as variational limit of nonlinear three-dimensional elasticity
- A hierarchy of plate models derived from nonlinear elasticity by gamma-convergence
- Convergence of Equilibria of Thin Elastic Plates - The Von Karman Case
- A theorem on geometric rigidity and the derivation of nonlinear plate theory from three-dimensional elasticity
- Generalized Marguerre-von Kármán Equations for a Nonlinearly Elastic Shallow Shell
- Shell theories arising as low energy Gamma-limit of 3d nonlinear elasticity
- On the Existence of Solutions to the Generalized Marguerre-von Kármán Equations
