In this paper we prove the existence of nonsmooth viscosity solutions for Dirichlet problems involving a class a fully non-linear operators on Lie groups. In particular we consider the elementary symmetric functions of the eigenvalues of the Hessian built with left-invariant vector fields
We study nondifferentiability points for a class of continuous functions $f:\mathbb R^N\to\mathbb R$...
For scalar fully nonlinear partial differential equations F(x, D^2u(x)) = 0 with x in Omega a bounde...
We considers a non-convex first order Hamilton-Jacobi equation, with a non-homogeneous Dirichlet bou...
In this paper we prove the existence of nonsmooth viscosity solutions for Dirichlet problems involvi...
none2noIn this paper, we prove existence and uniqueness of Lipschitz continuous viscosity solutions ...
For a class of fully nonlinear equations having second order operators which may be singular or dege...
International audienceThis book presents applications of noncommutative and nonassociative algebras ...
This book presents applications of noncommutative and nonassociative algebras to constructing unusua...
We prove some comparison principles for viscosity solutions of fully nonlinear degenerate elliptic e...
We study the interior regularity properties of the solutions of a nonlinear degenerate equation aris...
We prove symmetry results and eigenvalues estimates for a class of fully nonlinear equations
AbstractWe establish Lipschitz regularity for solutions to a family of non-isotropic fully nonlinear...
We investigate comparison and existence results for viscosity solutions of fully nonlinear, second-o...
The principal aim of this work is to prove the existence of solution of Dirichlet problems for a cla...
AbstractWe study the interior regularity properties of the solutions of a nonlinear degenerate equat...
We study nondifferentiability points for a class of continuous functions $f:\mathbb R^N\to\mathbb R$...
For scalar fully nonlinear partial differential equations F(x, D^2u(x)) = 0 with x in Omega a bounde...
We considers a non-convex first order Hamilton-Jacobi equation, with a non-homogeneous Dirichlet bou...
In this paper we prove the existence of nonsmooth viscosity solutions for Dirichlet problems involvi...
none2noIn this paper, we prove existence and uniqueness of Lipschitz continuous viscosity solutions ...
For a class of fully nonlinear equations having second order operators which may be singular or dege...
International audienceThis book presents applications of noncommutative and nonassociative algebras ...
This book presents applications of noncommutative and nonassociative algebras to constructing unusua...
We prove some comparison principles for viscosity solutions of fully nonlinear degenerate elliptic e...
We study the interior regularity properties of the solutions of a nonlinear degenerate equation aris...
We prove symmetry results and eigenvalues estimates for a class of fully nonlinear equations
AbstractWe establish Lipschitz regularity for solutions to a family of non-isotropic fully nonlinear...
We investigate comparison and existence results for viscosity solutions of fully nonlinear, second-o...
The principal aim of this work is to prove the existence of solution of Dirichlet problems for a cla...
AbstractWe study the interior regularity properties of the solutions of a nonlinear degenerate equat...
We study nondifferentiability points for a class of continuous functions $f:\mathbb R^N\to\mathbb R$...
For scalar fully nonlinear partial differential equations F(x, D^2u(x)) = 0 with x in Omega a bounde...
We considers a non-convex first order Hamilton-Jacobi equation, with a non-homogeneous Dirichlet bou...
DOI
Add to ORKG