International audienceWe study Γ-convergence of nonconvex variational integrals of the calculus of variations in the setting of Cheeger–Sobolev spaces. Applications to relaxation and homogenization are given
A necessary condition called $H_\mu^{1,p}$-quasiconvexity on $p$-coercive integrands is introduced f...
26 pagesWe give an extension of the theory of relaxation of variational integrals in classical Sobol...
It is well-known that sequential weak lower semicontinuity of a variational integral (u, Ω) = ∫Ω F (...
International audienceWe study Γ-convergence of nonconvex integrals of the calculus of variations in...
We study Γ-convergence of nonconvex integrals of the calculus of variations in the setting of Cheege...
AbstractWe study homogenization by Γ-convergence of periodic multiple integrals of the calculus of v...
International audienceHomogenization of integral functionals is studied under the constraint that ad...
We study Γ-convergence of nonconvex integrals of the calculus of variations in strongly connected se...
Homogenization of integral functionals is studied under the constraint that admissible maps have to ...
Abstract. Homogenization of integral functionals is studied under the constraint that admissible map...
International audienceThis paper extends the result of Babadjian and Millot (preprint, 2008) on the ...
International audienceWe study homogenization by-convergence of periodic nonconvex integrals when th...
Some integral representation results on BV spaces are given for functionals arising in relaxation an...
We review recent results on the homogenization in Sobolev spaces with variable exponents. In particu...
In this paper we give some results about convergence of non coercive quadratic integral functionals ...
A necessary condition called $H_\mu^{1,p}$-quasiconvexity on $p$-coercive integrands is introduced f...
26 pagesWe give an extension of the theory of relaxation of variational integrals in classical Sobol...
It is well-known that sequential weak lower semicontinuity of a variational integral (u, Ω) = ∫Ω F (...
International audienceWe study Γ-convergence of nonconvex integrals of the calculus of variations in...
We study Γ-convergence of nonconvex integrals of the calculus of variations in the setting of Cheege...
AbstractWe study homogenization by Γ-convergence of periodic multiple integrals of the calculus of v...
International audienceHomogenization of integral functionals is studied under the constraint that ad...
We study Γ-convergence of nonconvex integrals of the calculus of variations in strongly connected se...
Homogenization of integral functionals is studied under the constraint that admissible maps have to ...
Abstract. Homogenization of integral functionals is studied under the constraint that admissible map...
International audienceThis paper extends the result of Babadjian and Millot (preprint, 2008) on the ...
International audienceWe study homogenization by-convergence of periodic nonconvex integrals when th...
Some integral representation results on BV spaces are given for functionals arising in relaxation an...
We review recent results on the homogenization in Sobolev spaces with variable exponents. In particu...
In this paper we give some results about convergence of non coercive quadratic integral functionals ...
A necessary condition called $H_\mu^{1,p}$-quasiconvexity on $p$-coercive integrands is introduced f...
26 pagesWe give an extension of the theory of relaxation of variational integrals in classical Sobol...
It is well-known that sequential weak lower semicontinuity of a variational integral (u, Ω) = ∫Ω F (...
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