\begin{abstract}We study uniformly elliptic fully nonlinear equations $$ F(D^2u, Du, u, x)=0, $$ and prove results of Gidas-Ni-Nirenberg type for positive viscosity solutions of such equations. We show that symmetries of the equation and the domain are reflected by the solution, both in bounded and unbounded domains
We study fully nonlinear uniformly elliptic equations with measurable ingredients. Recently signific...
In this paper we consider fully nonlinear elliptic operators of the form F(x, u, Du, D(2)u). Our aim...
AbstractIn this paper several results on geometrical properties of viscosity solutions of fully nonl...
To appear in Journal of the European Mathematical SocietyIn this paper we prove symmetry results of ...
Abstract. This paper is concerned about maximum principles and radial symmetry for viscosity solutio...
The goal of this paper is to study the symmetry properties of nonnegative solutions of elliptic equ...
We deal with fully nonlinear second-order equations assuming a superlinear growth in u with the aim...
The viscosity notion of solution of fully nonlinear elliptic equations is the counterpart of distrib...
International audienceThis book presents applications of noncommutative and nonassociative algebras ...
This book presents applications of noncommutative and nonassociative algebras to constructing unusua...
We investigate the homogeneous Dirichlet problem in uniformly convex domains for a large class of de...
We deal with fully nonlinear second-order equations assuming a superlinear growth in u with the aim ...
For scalar fully nonlinear partial differential equations F(x, D^2u(x)) = 0 with x in Omega a bounde...
AbstractIn this paper we study the monotonicity of positive (or non-negative) viscosity solutions to...
We study fully nonlinear uniformly elliptic equations with measurable ingredients. Recently signific...
In this paper we consider fully nonlinear elliptic operators of the form F(x, u, Du, D(2)u). Our aim...
AbstractIn this paper several results on geometrical properties of viscosity solutions of fully nonl...
To appear in Journal of the European Mathematical SocietyIn this paper we prove symmetry results of ...
Abstract. This paper is concerned about maximum principles and radial symmetry for viscosity solutio...
The goal of this paper is to study the symmetry properties of nonnegative solutions of elliptic equ...
We deal with fully nonlinear second-order equations assuming a superlinear growth in u with the aim...
The viscosity notion of solution of fully nonlinear elliptic equations is the counterpart of distrib...
International audienceThis book presents applications of noncommutative and nonassociative algebras ...
This book presents applications of noncommutative and nonassociative algebras to constructing unusua...
We investigate the homogeneous Dirichlet problem in uniformly convex domains for a large class of de...
We deal with fully nonlinear second-order equations assuming a superlinear growth in u with the aim ...
For scalar fully nonlinear partial differential equations F(x, D^2u(x)) = 0 with x in Omega a bounde...
AbstractIn this paper we study the monotonicity of positive (or non-negative) viscosity solutions to...
We study fully nonlinear uniformly elliptic equations with measurable ingredients. Recently signific...
In this paper we consider fully nonlinear elliptic operators of the form F(x, u, Du, D(2)u). Our aim...
AbstractIn this paper several results on geometrical properties of viscosity solutions of fully nonl...