International audienceWe revisit the asymptotic convergence properties - with respect to the thickness parameter - of the earlier-proposed 3D-shell model. This shell model is very attractive for engineering applications, in particular due to the possibility of directly using a general 3D constitutive law in the corresponding finite element formulations. We establish strong convergence results for the 3D-shell model in the two main types of asymptotic regimes, namely, bending- and membrane-dominated behavior. This is an important achievement, as it completely substantiates the asymptotic consistency of the 3D-shell model with 3D linearized isotropic elasticity
We derive homogenized bending shell theories starting from three dimensional nonlinear elasticity. T...
International audienceThe objective in this paper is to present fundamental considerations regarding...
The results reviewed are divided into two categories: those that relate two-dimensional shell theory...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceThe incompressible singularity found in 3D elasticity when Poisson's ratio app...
The incompressible singularity found in 3D elasticity when Poisson’s ratio approaches 1/2 is not pre...
This thesis is divided into two main parts: (i) the first one is about an original purely geometrica...
We derive homogenized bending shell theories starting from three dimensional nonlinear elasticity. T...
International audienceThe objective in this paper is to present fundamental considerations regarding...
The results reviewed are divided into two categories: those that relate two-dimensional shell theory...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceWe revisit the asymptotic convergence properties - with respect to the thickne...
International audienceThe incompressible singularity found in 3D elasticity when Poisson's ratio app...
The incompressible singularity found in 3D elasticity when Poisson’s ratio approaches 1/2 is not pre...
This thesis is divided into two main parts: (i) the first one is about an original purely geometrica...
We derive homogenized bending shell theories starting from three dimensional nonlinear elasticity. T...
International audienceThe objective in this paper is to present fundamental considerations regarding...
The results reviewed are divided into two categories: those that relate two-dimensional shell theory...