A 3D-2D dimension reduction for a nonhomogeneous constrained energy is performed in the realm of Γ-convergence, and two-scale convergence for slender domains, providing an integral representation for the limit functional. Applications to supremal functionals are also given
3D-1D dimension reduction is deduced, via λ-convergence, for a nonlinear optimal design problem with...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*-...
International audienceA $\Gamma$-convergence analysis is used to perform a 3D-2D dimension reduction...
Dimension reduction is used to derive the energy of nonsimple materials graded two thin structures, ...
Dimension reduction is used to derive the energy of nonsimple materials graded two thin structures, ...
Starting from three-dimensional variational models with energies subject to a general type of PDE co...
summary:Two-scale convergence is a powerful mathematical tool in periodic homogenization developed f...
The theory of structured deformations shows good potential to deal with mechanical problems where mu...
In my thesis, we derive a two dimensional energy model for deformations of unloaded elastic films as...
Dimension reduction is used to derive the energy of grade two materials thin films.with bulk interfa...
40 pages, 5 figuresInternational audience$\Gamma$-convergence techniques are used to give a characte...
3D-1D dimension reduction is deduced, via λ-convergence, for a nonlinear optimal design problem with...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*...
3D-1D dimension reduction is deduced, via λ-convergence, for a nonlinear optimal design problem with...
We analyze the asymptotic behavior of a multiscale problem given by a sequence of integral functiona...
3D-1D dimension reduction is deduced, via λ-convergence, for a nonlinear optimal design problem with...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*-...
International audienceA $\Gamma$-convergence analysis is used to perform a 3D-2D dimension reduction...
Dimension reduction is used to derive the energy of nonsimple materials graded two thin structures, ...
Dimension reduction is used to derive the energy of nonsimple materials graded two thin structures, ...
Starting from three-dimensional variational models with energies subject to a general type of PDE co...
summary:Two-scale convergence is a powerful mathematical tool in periodic homogenization developed f...
The theory of structured deformations shows good potential to deal with mechanical problems where mu...
In my thesis, we derive a two dimensional energy model for deformations of unloaded elastic films as...
Dimension reduction is used to derive the energy of grade two materials thin films.with bulk interfa...
40 pages, 5 figuresInternational audience$\Gamma$-convergence techniques are used to give a characte...
3D-1D dimension reduction is deduced, via λ-convergence, for a nonlinear optimal design problem with...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*...
3D-1D dimension reduction is deduced, via λ-convergence, for a nonlinear optimal design problem with...
We analyze the asymptotic behavior of a multiscale problem given by a sequence of integral functiona...
3D-1D dimension reduction is deduced, via λ-convergence, for a nonlinear optimal design problem with...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*-...
International audienceA $\Gamma$-convergence analysis is used to perform a 3D-2D dimension reduction...