Derivation of a Hierarchy of Nonlinear Two-dimensional Models For Heterogeneous Plates
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Publication:2842381
DOI10.1177/1081286509349965zbMath1269.74144OpenAlexW2162977131MaRDI QIDQ2842381
Publication date: 14 August 2013
Published in: Mathematics and Mechanics of Solids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1177/1081286509349965
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Cites Work
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- Overall properties of thin hyperelastic plate at finite strain with edge effects using asymptotic method
- Nonlinearly elastic membrane model for heterogeneous plates: a formal asymptotic approach by using a new double scale variational formulation
- Two-dimensional models for the combined bending and stretching of plates and shells based on three-dimensional linear elasticity
- Homogenization of nonlinearly elastic materials, microscopic bifurcation and macroscopic loss of rank-one convexity
- Microscopic and macroscopic instabilities in finitely strained porous elastomers
- Homogenization of nonconvex integral functionals and cellular elastic materials
- Effective models of composite periodic plates. II: Simplifications due to symmetries
- Convexity conditions and existence theorems in nonlinear elasticity
- Nonlinearly elastic shell models: A formal asymptotic approach. I: The membrane model
- Nonlinearly elastic shell models: A formal asymptotic approach. II: The flexural model
- Hyperelastic homogenized law for reinforced elastomer at finite strain with edge effects
- Asymptotic analysis of the stresses in thin elastic shells
- Asymptotic analysis of linearly elastic shells. I: Justification of membrane shell equations
- A hierarchy of plate models derived from nonlinear elasticity by gamma-convergence
- Nonlinearly elastic membrane model for heterogeneous shells by using a new double scale variational formulation: A formal asymptotic approach
- Asymptotic analysis of linearly elastic shells. II: Justification of flexural shell equations
- Asymptotic analysis of linearly elastic shells. III: Justification of Koiter's shell equations
- NONLINEARLY ELASTIC THIN PLATE MODELS FOR A CLASS OF OGDEN MATERIALS: I
- Thin elastic and periodic plates
- Recursive Derivation of One-Dimensional Models from Three-Dimensional Nonlinear Elasticity
- ELASTIC THIN SHELLS: ASYMPTOTIC THEORY IN THE ANISOTROPIC AND HETEROGENEOUS CASES
- NONLINEARLY ELASTIC THIN PLATE MODELS FOR A CLASS OF OGDEN MATERIALS II: THE BENDING MODEL
- Justification of a two-dimensional nonlinear shell model of Koiter's type
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