Some integral representation results on BV spaces are given for functionals arising in relaxation and homogenization processes in the L^1 topology with prescribed Dirichlet data only on a part of the boundary
We give a representation formula for the integrand of the relaxed functional of the integral of the ...
This paper is devoted to prove new relaxation and $\Gamma$-convergence theorems on $\BV(\Om)$ for a ...
AbstractWe present a new approach to the variational relaxation of functionals F:D(RN;Rm)→[0,∞[ of t...
Abstract. Homogenization of integral functionals is studied under the constraint that admissible map...
Homogenization of integral functionals in the scalar case under Dirichlet boudnary conditions is stu...
International audienceThis paper extends the result of Babadjian and Millot (preprint, 2008) on the ...
Following the global method for relaxation we prove an integral representation result for a large cl...
In this paper we study the relaxation with respect to the $L^1$- norm of integral functionals of the...
Homogenization of integral functionals is studied under the constraint that admissible maps have to ...
AbstractThe relaxation problem for functionals of the form ∝Ωƒ(u, Du) dx with ƒ(s, z) not necessaril...
International audienceHomogenization of integral functionals is studied under the constraint that ad...
This article studies an integral representation of functionals of linear growth on metric measure sp...
26 pagesWe give an extension of the theory of relaxation of variational integrals in classical Sobol...
This article studies an integral representation of functionals of linear growth on metric measure sp...
International audienceWe study Γ-convergence of nonconvex variational integrals of the calculus of v...
We give a representation formula for the integrand of the relaxed functional of the integral of the ...
This paper is devoted to prove new relaxation and $\Gamma$-convergence theorems on $\BV(\Om)$ for a ...
AbstractWe present a new approach to the variational relaxation of functionals F:D(RN;Rm)→[0,∞[ of t...
Abstract. Homogenization of integral functionals is studied under the constraint that admissible map...
Homogenization of integral functionals in the scalar case under Dirichlet boudnary conditions is stu...
International audienceThis paper extends the result of Babadjian and Millot (preprint, 2008) on the ...
Following the global method for relaxation we prove an integral representation result for a large cl...
In this paper we study the relaxation with respect to the $L^1$- norm of integral functionals of the...
Homogenization of integral functionals is studied under the constraint that admissible maps have to ...
AbstractThe relaxation problem for functionals of the form ∝Ωƒ(u, Du) dx with ƒ(s, z) not necessaril...
International audienceHomogenization of integral functionals is studied under the constraint that ad...
This article studies an integral representation of functionals of linear growth on metric measure sp...
26 pagesWe give an extension of the theory of relaxation of variational integrals in classical Sobol...
This article studies an integral representation of functionals of linear growth on metric measure sp...
International audienceWe study Γ-convergence of nonconvex variational integrals of the calculus of v...
We give a representation formula for the integrand of the relaxed functional of the integral of the ...
This paper is devoted to prove new relaxation and $\Gamma$-convergence theorems on $\BV(\Om)$ for a ...
AbstractWe present a new approach to the variational relaxation of functionals F:D(RN;Rm)→[0,∞[ of t...