The variational properties and the convergence order of a Lumped Stress Method (LSM) for 2D anisotropic elasticity are presented. Such a method can be thought of as a rational procedure to approximate a plane continuous body by a truss-like structure. The traction problem of plane elasticity is considered, making use of the Airy stress function. Under suitable assumptions, the convergence of the LSM is proved on using arguments of the mathematical theory of mixed finite element methods. The given result is useful in order to prove the accuracy of the discrete-continuum approximation in technical applications
We introduced a new augmented variational formulation for the elasticity problem in the plane that i...
International audienceGiven a simply-connected domain Ω in ℝ2, consider a linearly elastic body with...
The paper aims to formulate assumed stress finite elements for the analysis of elastoplastic structu...
The variational properties and the convergence order of a Lumped Stress Method (LSM) for 2D anisotro...
This paper proposes a rational method to approximate a plane elastic body through a latticed structu...
The energy convergence of mixed methods of approximate analysis for problems involving linear self-a...
summary:An equilibrium triangular block-element, proposed by Watwood and Hartz, is subjected to an a...
A computational approach to limit solutions is considered most challenging for two major reasons. A ...
summary:The fundamental problem in the application of the principle of complementary energy is the c...
summary:A new variational formulation of the displacement boundary value problem in linear plane ela...
A least-squares mixed finite element method for linear elasticity, based on a stress-displacement fo...
AbstractIn this paper, a technique is presented to obtain pointwise and local a posteriori error est...
We consider mixed finite element methods for linear elasticity based on the Hellinger-Reissner varia...
In the dissertation, we study the error estimation in finite element method for linear elasticity. I...
AbstractTwo-dimensional linear elasticity problems are approximately solved by a mixed finite-elemen...
We introduced a new augmented variational formulation for the elasticity problem in the plane that i...
International audienceGiven a simply-connected domain Ω in ℝ2, consider a linearly elastic body with...
The paper aims to formulate assumed stress finite elements for the analysis of elastoplastic structu...
The variational properties and the convergence order of a Lumped Stress Method (LSM) for 2D anisotro...
This paper proposes a rational method to approximate a plane elastic body through a latticed structu...
The energy convergence of mixed methods of approximate analysis for problems involving linear self-a...
summary:An equilibrium triangular block-element, proposed by Watwood and Hartz, is subjected to an a...
A computational approach to limit solutions is considered most challenging for two major reasons. A ...
summary:The fundamental problem in the application of the principle of complementary energy is the c...
summary:A new variational formulation of the displacement boundary value problem in linear plane ela...
A least-squares mixed finite element method for linear elasticity, based on a stress-displacement fo...
AbstractIn this paper, a technique is presented to obtain pointwise and local a posteriori error est...
We consider mixed finite element methods for linear elasticity based on the Hellinger-Reissner varia...
In the dissertation, we study the error estimation in finite element method for linear elasticity. I...
AbstractTwo-dimensional linear elasticity problems are approximately solved by a mixed finite-elemen...
We introduced a new augmented variational formulation for the elasticity problem in the plane that i...
International audienceGiven a simply-connected domain Ω in ℝ2, consider a linearly elastic body with...
The paper aims to formulate assumed stress finite elements for the analysis of elastoplastic structu...