Add to ORKGIn this paper we study a Dirichlet problem relative to the equation Lu = g \phi - (f_i \phi)(x_i), where L is a non linear elliptic operator with a lower-order term whose ellipticity condition is given in terms of the function \phi(x), the density of the Gaussian measure. We use the notion of rearrangement with respect to the Gauss measure to obtain a priori estimate of the solution u and we study the summability of u in the Lorentz-Zygmund spaces when g and f_i vary in suitable Lorent-Zygmund spaces
We study the existence of solutions of the nonlinear problem -Deltau+g(u) = mu in Omega, u = 0 on pa...
AbstractIn this paper, we study a suitable notion of solution for which a nonlinear elliptic problem...
In this paper, we prove a global Calderón-Zygmund type estimate in the framework of Lorentz spaces f...
In this paper we study a Dirichlet problem relative to the equation Lu = g \phi - (f_i \phi)(x_i), w...
In this paper we study a Dirichlet problem relative to the equation Lu = g \phi - (f_i \phi)(x_i), w...
We prove existence and regularity results for weak solutions to nonlinear elliptic equations, whose ...
The aim of this paper is to prove existence results for nonlinear elliptic equations whose the proto...
In this article, we establish a comparison result through symmetrization for solutions to some prob...
AbstractWe prove a priori estimates and existence results for Dirichlet problems whose model case is...
We prove a priori estimates and existence results for Dirichlet problems whose model case is: −d...
In this paper we prove a comparison result for weak solutions to linear elliptic problems of the typ...
In this paper we prove a comparison result for weak solutions to linear elliptic problems of the typ...
We deal with the solutions to nonlinear elliptic equations of the form $$ −div a(x,Du)+g(x,u)=f, ...
We consider a class of semilinear equations with an absorption nonlinear zero order term of power ty...
On Gaussian decay estimates of solutions to some linear elliptic equations and its application
We study the existence of solutions of the nonlinear problem -Deltau+g(u) = mu in Omega, u = 0 on pa...
AbstractIn this paper, we study a suitable notion of solution for which a nonlinear elliptic problem...
In this paper, we prove a global Calderón-Zygmund type estimate in the framework of Lorentz spaces f...
In this paper we study a Dirichlet problem relative to the equation Lu = g \phi - (f_i \phi)(x_i), w...
In this paper we study a Dirichlet problem relative to the equation Lu = g \phi - (f_i \phi)(x_i), w...
We prove existence and regularity results for weak solutions to nonlinear elliptic equations, whose ...
The aim of this paper is to prove existence results for nonlinear elliptic equations whose the proto...
In this article, we establish a comparison result through symmetrization for solutions to some prob...
AbstractWe prove a priori estimates and existence results for Dirichlet problems whose model case is...
We prove a priori estimates and existence results for Dirichlet problems whose model case is: −d...
In this paper we prove a comparison result for weak solutions to linear elliptic problems of the typ...
In this paper we prove a comparison result for weak solutions to linear elliptic problems of the typ...
We deal with the solutions to nonlinear elliptic equations of the form $$ −div a(x,Du)+g(x,u)=f, ...
We consider a class of semilinear equations with an absorption nonlinear zero order term of power ty...
On Gaussian decay estimates of solutions to some linear elliptic equations and its application
We study the existence of solutions of the nonlinear problem -Deltau+g(u) = mu in Omega, u = 0 on pa...
AbstractIn this paper, we study a suitable notion of solution for which a nonlinear elliptic problem...
In this paper, we prove a global Calderón-Zygmund type estimate in the framework of Lorentz spaces f...