Add to ORKGThe aim of this paper is to prove a symmetry result for several overdetermined boundary value problems. For the first two problems, our method combine the maximum principle with the monotonicity of the mean curvature. For the others, we use essentially the compatibility condition of the Neumann problem. doi:10.1017/S144618110800016
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
In this paper, we study the symmetry properties of nondegenerate critical points of shape functional...
We study symmetry properties of least energy positive or nodal solutions of semilinear elliptic prob...
The aim of this paper is to prove a symmetry result for several overdetermined boundary value proble...
The aim of this paper is to prove a symmetry result for several overdetermined boundary value proble...
The aim of this paper is to prove a symmetry result for several overdetermined boundary value proble...
The aim of this paper is to prove a symmetry result for several overdetermined boundary value proble...
International audienceWe consider overdetermined boundary value problems for elliptic systems. Using...
AbstractWe consider some well-posed Dirichlet problems for elliptic equations set on the interior or...
In the qualitative analysis of solutions of partial differential equations, many interesting questio...
Abstract. In this lecture I report on essentially two results for overdetermined boundary value prob...
In this paper, we use the moving planes method to prove that the domain Ω and the solution u are Ste...
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
In this paper, we study the symmetry properties of nondegenerate critical points of shape functional...
We study symmetry properties of least energy positive or nodal solutions of semilinear elliptic prob...
The aim of this paper is to prove a symmetry result for several overdetermined boundary value proble...
The aim of this paper is to prove a symmetry result for several overdetermined boundary value proble...
The aim of this paper is to prove a symmetry result for several overdetermined boundary value proble...
The aim of this paper is to prove a symmetry result for several overdetermined boundary value proble...
International audienceWe consider overdetermined boundary value problems for elliptic systems. Using...
AbstractWe consider some well-posed Dirichlet problems for elliptic equations set on the interior or...
In the qualitative analysis of solutions of partial differential equations, many interesting questio...
Abstract. In this lecture I report on essentially two results for overdetermined boundary value prob...
In this paper, we use the moving planes method to prove that the domain Ω and the solution u are Ste...
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
We prove the symmetry of solutions to overdetermined problems for a class of fully nonlinear equatio...
In this paper, we study the symmetry properties of nondegenerate critical points of shape functional...
We study symmetry properties of least energy positive or nodal solutions of semilinear elliptic prob...