We obtain linear elasticity as Γ-limit of finite elasticity under incompressibility assumption and Dirichlet boundary conditions. The result is shown for a large class of energy densities for rubber-like materials
AbstractIn this paper, an exponential framework for strain energy density functions of elastomers an...
The small-deformation limit of finite elasticity is considered in presence of a given crack. The res...
AbstractA popular model for the finite element simulation of slightly compressible solid rubber-like...
The energy functional of linear elasticity is obtained as Gamma-limit of suitable rescalings of the ...
A limit elastic energy for the pure traction problem is derived from re-scaled nonlinear energies of...
The energy functional of linear elasticity is obtained as Gamma-limit of suitable rescalings of the ...
We derive geometrically linearized theories for incompressible materials from nonlinear elasticity t...
We provide a rigorous justification of the classical linearization approach in plasticity. By taking...
Linearized elasticity models are derived, via Gamma-convergence, from suitably rescaled nonlinear en...
Linearized elasticity models are derived, via Γ-convergence, from suitably rescaled non- linear ener...
AbstractThis paper deals with the formulation of rigorous numerical methods for the stress analysis,...
We provide a rigorous justification of the classical linearization approach in plasticity. By taking...
In a recent paper, we deduced a new energy functional for pure traction problems in elasticity, as t...
We consider a initially stressed hyperelastic body in equilibrium in its undeformed configuration un...
Nonlinear theories of elasticity describe rubber deformation but not failure; however, in reality, r...
AbstractIn this paper, an exponential framework for strain energy density functions of elastomers an...
The small-deformation limit of finite elasticity is considered in presence of a given crack. The res...
AbstractA popular model for the finite element simulation of slightly compressible solid rubber-like...
The energy functional of linear elasticity is obtained as Gamma-limit of suitable rescalings of the ...
A limit elastic energy for the pure traction problem is derived from re-scaled nonlinear energies of...
The energy functional of linear elasticity is obtained as Gamma-limit of suitable rescalings of the ...
We derive geometrically linearized theories for incompressible materials from nonlinear elasticity t...
We provide a rigorous justification of the classical linearization approach in plasticity. By taking...
Linearized elasticity models are derived, via Gamma-convergence, from suitably rescaled nonlinear en...
Linearized elasticity models are derived, via Γ-convergence, from suitably rescaled non- linear ener...
AbstractThis paper deals with the formulation of rigorous numerical methods for the stress analysis,...
We provide a rigorous justification of the classical linearization approach in plasticity. By taking...
In a recent paper, we deduced a new energy functional for pure traction problems in elasticity, as t...
We consider a initially stressed hyperelastic body in equilibrium in its undeformed configuration un...
Nonlinear theories of elasticity describe rubber deformation but not failure; however, in reality, r...
AbstractIn this paper, an exponential framework for strain energy density functions of elastomers an...
The small-deformation limit of finite elasticity is considered in presence of a given crack. The res...
AbstractA popular model for the finite element simulation of slightly compressible solid rubber-like...
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