Faber-Krahn inequality for anisotropic eigenvalue problems with Robin boundary conditions

Abstract

In this paper we study the main properties of the first eigenvalue and its eigenfunctions of a class of highly nonlinear elliptic operators in a bounded Lipschitz domain, assuming a Robin boundary condition. Moreover, we prove a Faber-Krahn inequality.

References in corpus (1)

• Anisotropic elliptic equations with general growth in the gradient and Hardy-type potentials