The asymptotic behavior of the first Robin eigenvalue with negative parameter as $p$ goes to $+\infty$

AbstractIn this paper, we want to study the asymptotic behavior of the first $p$-Laplacian eigenvalue, with Robin boundary conditions, with negative boundary parameter. In particular, we prove that the limit of the eigenfunctions is a viscosity solution for the infinity Laplacian eigenvalue problem.Co-AuthorsFrancesca de GiovanniAlba Lia Masiello