Abstract. A nonlinear elliptic partial differential equation with the New-ton boundary conditions is examined. We prove that for greater data we get a greater weak solution. This is the so-called comparison principle. It is applied to a steady-state heat conduction problem in anisotropic magnetic cores of large transformers. 1. Introduction. Compariso
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a first ord...
AbstractLet Ω be either a ball or an annulus centered about the origin in RN and Δp the usual p-Lapl...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a rst order...
A nonlinear elliptic partial differential equation with the Newton boundary conditions is examined. ...
The weak and strong comparison principles (WCP and SCP, respectively) are investigated for quasiline...
We prove a comparison principle for second order quasilinear elliptic operators in divergence form w...
We collect examples of boundary-value problems of Dirichlet and Dirichlet–Neumann type which we foun...
We prove a comparison principle for second order quasilinear elliptic operators in divergence form w...
We prove comparison principles for quasilinear elliptic equations whose simplest model islambda u - ...
we prove comparison principles, uniqueness results and symmetry properties of solutions of general c...
AbstractWe prove a comparison principle for second order quasilinear elliptic operators in divergenc...
We study the ‘‘generalized’ ’ Dirichlet problem (in the sense of viscosity solutions) for quasilinea...
The validity of the comparison principle in variable coefficient fully nonlinear gradient free poten...
SIGLETIB: RN 7349 (351) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Informationsbi...
We establish interior Lipschitz regularity for continuous viscosity solutions of fully nonlinear, co...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a first ord...
AbstractLet Ω be either a ball or an annulus centered about the origin in RN and Δp the usual p-Lapl...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a rst order...
A nonlinear elliptic partial differential equation with the Newton boundary conditions is examined. ...
The weak and strong comparison principles (WCP and SCP, respectively) are investigated for quasiline...
We prove a comparison principle for second order quasilinear elliptic operators in divergence form w...
We collect examples of boundary-value problems of Dirichlet and Dirichlet–Neumann type which we foun...
We prove a comparison principle for second order quasilinear elliptic operators in divergence form w...
We prove comparison principles for quasilinear elliptic equations whose simplest model islambda u - ...
we prove comparison principles, uniqueness results and symmetry properties of solutions of general c...
AbstractWe prove a comparison principle for second order quasilinear elliptic operators in divergenc...
We study the ‘‘generalized’ ’ Dirichlet problem (in the sense of viscosity solutions) for quasilinea...
The validity of the comparison principle in variable coefficient fully nonlinear gradient free poten...
SIGLETIB: RN 7349 (351) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Informationsbi...
We establish interior Lipschitz regularity for continuous viscosity solutions of fully nonlinear, co...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a first ord...
AbstractLet Ω be either a ball or an annulus centered about the origin in RN and Δp the usual p-Lapl...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a rst order...