International audienceA 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of $\Gamma^*$-convergence. We show that the limit functional still admits a supremal representation, and we provide a precise identification of its density in some particular cases. Our results rely on an abstract representation theorem for the $\Gamma^*$-limit of a family of supremal functionals
A 3D-2D dimension reduction for a nonhomogeneous constrained energy is performed in the realm of Γ-c...
summary:We study an example in two dimensions of a sequence of quadratic functionals whose limit ene...
A 3D-2D dimension reduction for a nonlinear optimal design problem with a perimeter penalization is ...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*-...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of $Gamma...
We prove that the Gamma-limit in L^1_μ of a sequence of supremal functionals of the form F_k(u) = μ-...
We prove that the Gamma-limit in L^1_μ of a sequence of supremal functionals of the form F_k(u) = μ-...
We prove that the Gamma-limit in L^1_μ of a sequence of supremal functionals of the form F_k(u) = μ-...
An application of dimensional reduction results for gradient constrained problems is provided for 3...
We present new results concerning the approximation of the total variation, $\int_{\Omega} |\nabla u...
We compute the Γ-limit of a sequence of non-local integral functionals depending on a regularization...
summary:We study an example in two dimensions of a sequence of quadratic functionals whose limit ene...
A 3D-2D dimension reduction for a nonlinear optimal design problem with a perimeter penalization is ...
A 3D-2D dimension reduction for a nonlinear optimal design problem with a perimeter penalization is ...
A 3D-2D dimension reduction for a nonhomogeneous constrained energy is performed in the realm of Γ-c...
summary:We study an example in two dimensions of a sequence of quadratic functionals whose limit ene...
A 3D-2D dimension reduction for a nonlinear optimal design problem with a perimeter penalization is ...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*-...
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of $Gamma...
We prove that the Gamma-limit in L^1_μ of a sequence of supremal functionals of the form F_k(u) = μ-...
We prove that the Gamma-limit in L^1_μ of a sequence of supremal functionals of the form F_k(u) = μ-...
We prove that the Gamma-limit in L^1_μ of a sequence of supremal functionals of the form F_k(u) = μ-...
An application of dimensional reduction results for gradient constrained problems is provided for 3...
We present new results concerning the approximation of the total variation, $\int_{\Omega} |\nabla u...
We compute the Γ-limit of a sequence of non-local integral functionals depending on a regularization...
summary:We study an example in two dimensions of a sequence of quadratic functionals whose limit ene...
A 3D-2D dimension reduction for a nonlinear optimal design problem with a perimeter penalization is ...
A 3D-2D dimension reduction for a nonlinear optimal design problem with a perimeter penalization is ...
A 3D-2D dimension reduction for a nonhomogeneous constrained energy is performed in the realm of Γ-c...
summary:We study an example in two dimensions of a sequence of quadratic functionals whose limit ene...
A 3D-2D dimension reduction for a nonlinear optimal design problem with a perimeter penalization is ...