In this paper, we improve and extend the local, global, and trace estimates for the solutions of elliptic equations we developed in [6]. These estimates are de-veloped for the solutions of elliptic second-order equations, with source terms, with Dirichlet-Neumann boundary conditions and Dirichlet boundary condi
Best possible second-order regularity is established for solutions to p-Laplacian type equations wit...
AbstractWe prove a class of endpoint pointwise estimates for solutions to quasilinear, possibly dege...
We deal with the Dirichlet problem \Delta u+u^{-\gamma} +g(u) = 0 in a bounded smooth domain \Omega ...
We find an estimate near the boundary of the solution to a nonlinear Dirichlet boundary value proble...
The classic Lp -based estimates for solutions of elliptic partial differential equations satisfying ...
We establish the global Hölder estimates for solutions to second-order elliptic equations, which va...
The classic Lp-based estimates for solutions of elliptic partial differential equa-tions satisfying ...
ABSTRACT. Estimates for the solutions of the Dirichlet problem of the el-liptic second order equatio...
We consider a class of Dirichlet boundary problems for nonlinear degenerate elliptic equations with ...
We study the second order estimate for the unique solution near the boundary to the singular Dirichl...
Boundary C^{2,\alpha} estimates for Monge-Ampere type equations In this paper, we obtain global seco...
We obtain boundary estimates for the gradient of solutions to elliptic systems with Dirichlet or Neu...
The purpose of this article is to investigate the traces of weak solutions of a linear elliptic equa...
AbstractWe establish global pointwise bounds for the Green's matrix for divergence form, second orde...
In view of applications to the study of regularity properties of minimizers for a continuous model o...
Best possible second-order regularity is established for solutions to p-Laplacian type equations wit...
AbstractWe prove a class of endpoint pointwise estimates for solutions to quasilinear, possibly dege...
We deal with the Dirichlet problem \Delta u+u^{-\gamma} +g(u) = 0 in a bounded smooth domain \Omega ...
We find an estimate near the boundary of the solution to a nonlinear Dirichlet boundary value proble...
The classic Lp -based estimates for solutions of elliptic partial differential equations satisfying ...
We establish the global Hölder estimates for solutions to second-order elliptic equations, which va...
The classic Lp-based estimates for solutions of elliptic partial differential equa-tions satisfying ...
ABSTRACT. Estimates for the solutions of the Dirichlet problem of the el-liptic second order equatio...
We consider a class of Dirichlet boundary problems for nonlinear degenerate elliptic equations with ...
We study the second order estimate for the unique solution near the boundary to the singular Dirichl...
Boundary C^{2,\alpha} estimates for Monge-Ampere type equations In this paper, we obtain global seco...
We obtain boundary estimates for the gradient of solutions to elliptic systems with Dirichlet or Neu...
The purpose of this article is to investigate the traces of weak solutions of a linear elliptic equa...
AbstractWe establish global pointwise bounds for the Green's matrix for divergence form, second orde...
In view of applications to the study of regularity properties of minimizers for a continuous model o...
Best possible second-order regularity is established for solutions to p-Laplacian type equations wit...
AbstractWe prove a class of endpoint pointwise estimates for solutions to quasilinear, possibly dege...
We deal with the Dirichlet problem \Delta u+u^{-\gamma} +g(u) = 0 in a bounded smooth domain \Omega ...