Add to ORKGIn this thesis we provide regularity results for convex and semiconvex variational problems which are of linear growth and depend on the symmetric rather than the full gradient. By the non-availability of Korn's Inequality (known as Ornstein's Non-Inequality), usual approaches need to be modified in order to obtain higher regularity of generalised minima
We study partial C^{1,alpha}-regularity of minimizers of quasi--convex variational integrals with no...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
Abstract. We prove a partial regularity result for local minimizers u: Rn ⊃ Ω → RM of the variationa...
In this thesis we provide regularity results for convex and semiconvex variational problems which ar...
We establish that the Dirichlet problem for linear growth functionals on BD, the functions of bounde...
We establish an ε -regularity result for the derivative of a map of bounded variation that minimiz...
We first study the minimizers, in the class of convex functions, of an elliptic functional with nonh...
The author emphasizes a non-uniform ellipticity condition as the main approach to regularity theory ...
We prove some global Morrey regularity results for almost minimizers of functionals of the form u 7→...
We establish the first Sobolev regularity and uniqueness results for minimisers of autonomous, conve...
AbstractWe prove some global Morrey regularity results for almost minimizers of functionals of the f...
Abstract: Variational inequalities over sets defined by systems of equalities and in-equalities are ...
We consider regularity at the boundary for minimizers of variational integrals whose integrands have...
Abstract. Local Lipschitz continuity of minimizers of certain integrals of the Calculus of Variation...
The aim of the paper is to show that the solutions to variational problems with non-standard growth ...
We study partial C^{1,alpha}-regularity of minimizers of quasi--convex variational integrals with no...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
Abstract. We prove a partial regularity result for local minimizers u: Rn ⊃ Ω → RM of the variationa...
In this thesis we provide regularity results for convex and semiconvex variational problems which ar...
We establish that the Dirichlet problem for linear growth functionals on BD, the functions of bounde...
We establish an ε -regularity result for the derivative of a map of bounded variation that minimiz...
We first study the minimizers, in the class of convex functions, of an elliptic functional with nonh...
The author emphasizes a non-uniform ellipticity condition as the main approach to regularity theory ...
We prove some global Morrey regularity results for almost minimizers of functionals of the form u 7→...
We establish the first Sobolev regularity and uniqueness results for minimisers of autonomous, conve...
AbstractWe prove some global Morrey regularity results for almost minimizers of functionals of the f...
Abstract: Variational inequalities over sets defined by systems of equalities and in-equalities are ...
We consider regularity at the boundary for minimizers of variational integrals whose integrands have...
Abstract. Local Lipschitz continuity of minimizers of certain integrals of the Calculus of Variation...
The aim of the paper is to show that the solutions to variational problems with non-standard growth ...
We study partial C^{1,alpha}-regularity of minimizers of quasi--convex variational integrals with no...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
Abstract. We prove a partial regularity result for local minimizers u: Rn ⊃ Ω → RM of the variationa...