First we prove a comparison result for a nonlinear divergence structure elliptic partial differential equation. Next we find an estimate of the solution of a boundary value problem in a domain Ω in terms of the solution of a related symmetric boundary value problem in a ball B having the same measure as Ω. For p-Laplace equations, the corresponding result is due to Giorgio Talenti. In a special (radial) case we also prove a reverse comparison result
In this thesis, we study how the solution of a PDE changes when the data are rearranged. Specificall...
We prove comparison principles for quasilinear elliptic equations whose simplest model islambda u - ...
In this paper we study the Dirichlet problem for a class of nonlinear elliptic equations in the form...
First we prove a comparison result for a nonlinear divergence structure elliptic partial differentia...
We prove a comparison principle for second order quasilinear elliptic operators in divergence form w...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a rst order...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a first ord...
We prove a comparison theorem for super- and sub-solutions with non-vanishing gradients to semilinea...
AbstractWe prove a comparison principle for second order quasilinear elliptic operators in divergenc...
We prove a comparison principle for second order quasilinear elliptic operators in divergence form w...
AbstractThis paper deals with both Dirichlet and Neumann problems for a class of nonlinear degenerat...
We show, using symmetrization techniques, that it is possible to prove a comparison principle (we ar...
AbstractThe identification of the nonlinearity a:Rd→Rd in the equation−diva(∇y)=finΩ,y=0on∂Ω, is don...
In this thesis, we study how the solution of a PDE changes when the data are rearranged. Specificall...
We prove comparison principles for quasilinear elliptic equations whose simplest model islambda u - ...
In this paper we study the Dirichlet problem for a class of nonlinear elliptic equations in the form...
First we prove a comparison result for a nonlinear divergence structure elliptic partial differentia...
We prove a comparison principle for second order quasilinear elliptic operators in divergence form w...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a rst order...
We consider a class of Dirichlet boundary problems for nonlinear elliptic equations with a first ord...
We prove a comparison theorem for super- and sub-solutions with non-vanishing gradients to semilinea...
AbstractWe prove a comparison principle for second order quasilinear elliptic operators in divergenc...
We prove a comparison principle for second order quasilinear elliptic operators in divergence form w...
AbstractThis paper deals with both Dirichlet and Neumann problems for a class of nonlinear degenerat...
We show, using symmetrization techniques, that it is possible to prove a comparison principle (we ar...
AbstractThe identification of the nonlinearity a:Rd→Rd in the equation−diva(∇y)=finΩ,y=0on∂Ω, is don...
In this thesis, we study how the solution of a PDE changes when the data are rearranged. Specificall...
We prove comparison principles for quasilinear elliptic equations whose simplest model islambda u - ...
In this paper we study the Dirichlet problem for a class of nonlinear elliptic equations in the form...