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On the first nontrivial Neumann eigenvalue of the infinity Laplacian


The first nontrivial eigenfunction of the Neumann eigenvalue problem for
the p-Laplacian converges, as $p$ goes to $\infty$, to a viscosity solution
of a suitable eigenvalue problem for the $\infty$-Laplacian. We show among
other things that the limiting eigenvalue is in fact the first nonzero
eigenvalue, and derive a number consequences, which are nonlinear analogues
of well-known inequalities for the linear (2-)Laplacian.
http://cvgmt.sns.it/seminar/488/
When
Wed Dec 9, 2015 4pm – 5pm Coordinated Universal Time
Where
Aula Seminari Dipartimento di Matematica di Pisa (map)