Variational inequalities with thin obstacles and Signorini-type boundary conditions are classical problems in the calculus of variations, arising in numerous applications. In the linear case many refined results are known, while in the nonlinear setting our understanding is still at a preliminary stage. In this paper we prove C1 regularity for the solutions to a general class of quasi-linear variational inequalities with thin obstacles and C1,α regularity for variational inequalities under Signorini-type conditions on the boundary of a domain
We study the boundary regularity of weak solutions to nonlinear obstacle problem with -obstacle fun...
We prove an epiperimetric inequality for the thin obstacle problem, extending the pioneering results...
International audienceWe study the regularity of solutions of one dimensional variational obstacle p...
Variational inequalities with thin obstacles and Signorini-type boundary conditions are classical pr...
We study the regularity of the solution to a fully nonlinear version of the thin obstacle problem. I...
AbstractWe study the regularity of the solution to a fully nonlinear version of the thin obstacle pr...
The goal of this PhD thesis is to collect the results of the author in the study of thin obstacle pr...
In this thesis the solution to the variational problem of Signorini is studied, namely: (i) Δv = 0 ...
Much has been written about various obstacle problems in the context of variational inequalities. In...
We prove C1, α regularity for a thin obstacle problem for the p-Laplace equation. Due to the non-lin...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
In this work we present a general introduction to the Signorini problem (or thin obstacle problem). ...
We study the boundary regularity of weak solutions to nonlinear obstacle problem with C1,β-obstacle ...
In this paper we prove the the local Lipschitz continuity for solutions to a class of obstacle probl...
In this dissertation, we consider almost minimizers for the thin obstacle problems in different sett...
We study the boundary regularity of weak solutions to nonlinear obstacle problem with -obstacle fun...
We prove an epiperimetric inequality for the thin obstacle problem, extending the pioneering results...
International audienceWe study the regularity of solutions of one dimensional variational obstacle p...
Variational inequalities with thin obstacles and Signorini-type boundary conditions are classical pr...
We study the regularity of the solution to a fully nonlinear version of the thin obstacle problem. I...
AbstractWe study the regularity of the solution to a fully nonlinear version of the thin obstacle pr...
The goal of this PhD thesis is to collect the results of the author in the study of thin obstacle pr...
In this thesis the solution to the variational problem of Signorini is studied, namely: (i) Δv = 0 ...
Much has been written about various obstacle problems in the context of variational inequalities. In...
We prove C1, α regularity for a thin obstacle problem for the p-Laplace equation. Due to the non-lin...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
In this work we present a general introduction to the Signorini problem (or thin obstacle problem). ...
We study the boundary regularity of weak solutions to nonlinear obstacle problem with C1,β-obstacle ...
In this paper we prove the the local Lipschitz continuity for solutions to a class of obstacle probl...
In this dissertation, we consider almost minimizers for the thin obstacle problems in different sett...
We study the boundary regularity of weak solutions to nonlinear obstacle problem with -obstacle fun...
We prove an epiperimetric inequality for the thin obstacle problem, extending the pioneering results...
International audienceWe study the regularity of solutions of one dimensional variational obstacle p...