In this paper, we prove a higher integrability result for the horizontal gradient of a minimizer of a functional of the type whose matrix of the coefficients A(x) = tA(x) satisfies the anisotropic bounds where the ellipticity function K(x) ∈ A2 ∩RHτ, τ opportunely related to the homogeneous dimension, and is such that the pair
AbstractWe consider weak solutions u of non-linear systems of partial differential equations. Assumi...
We extend a recent higher-integrability result for the gradient of minimizers of the Mumford-Shah fu...
International audienceWe prove the higher integrability of the gradient for minimizers of the therma...
In this paper, we prove a higher integrability result for the horizontal gradient of a minimizer of ...
In this paper, we prove a higher integrability result for the horizontal gradient of a minimizer of...
We prove a higher integrability result for the gradient of a minimizer of a degenerate functional, ...
We establish the higher differentiability and the higher integrability for the gradient of vectorial...
Motivated by applications to congested optimal transport problems, we prove higher integrability re...
We prove higher summability for the gradient of minimizers of strongly convex integral functionals o...
In this paper, we prove higher integrability results for the gradient of the solutions of some ellip...
We prove higher integrability for the gradient of local minimizers of the Mumford-Shah energy functi...
Motivated by applications to congested optimal transport problems, we prove higher integrability res...
Abstract. Motivated by applications to congested optimal transport problems, we prove higher integra...
AbstractWe prove higher integrability for minimizers u:Ω→RN of integral functionals ∫Ω(f(Du)+a(x)u)d...
We prove higher summability for the gradient of minimizers of strongly convex integral functionals o...
AbstractWe consider weak solutions u of non-linear systems of partial differential equations. Assumi...
We extend a recent higher-integrability result for the gradient of minimizers of the Mumford-Shah fu...
International audienceWe prove the higher integrability of the gradient for minimizers of the therma...
In this paper, we prove a higher integrability result for the horizontal gradient of a minimizer of ...
In this paper, we prove a higher integrability result for the horizontal gradient of a minimizer of...
We prove a higher integrability result for the gradient of a minimizer of a degenerate functional, ...
We establish the higher differentiability and the higher integrability for the gradient of vectorial...
Motivated by applications to congested optimal transport problems, we prove higher integrability re...
We prove higher summability for the gradient of minimizers of strongly convex integral functionals o...
In this paper, we prove higher integrability results for the gradient of the solutions of some ellip...
We prove higher integrability for the gradient of local minimizers of the Mumford-Shah energy functi...
Motivated by applications to congested optimal transport problems, we prove higher integrability res...
Abstract. Motivated by applications to congested optimal transport problems, we prove higher integra...
AbstractWe prove higher integrability for minimizers u:Ω→RN of integral functionals ∫Ω(f(Du)+a(x)u)d...
We prove higher summability for the gradient of minimizers of strongly convex integral functionals o...
AbstractWe consider weak solutions u of non-linear systems of partial differential equations. Assumi...
We extend a recent higher-integrability result for the gradient of minimizers of the Mumford-Shah fu...
International audienceWe prove the higher integrability of the gradient for minimizers of the therma...