A Neumann eigenvalue problem for fully nonlinear operators

I. Birindelli; S. Patrizi

A Neumann eigenvalue problem for fully nonlinear operators

Analysis of PDEs 2010-03-12 v2

Authors: I. Birindelli , S. Patrizi

Abstract

In this paper we study the asymptotic behavior of the principal eigenvalues associated to the Pucci operator in bounded domain $\Omega$ with Neumann/Robin boundary condition i.e. $\partial_n u=\alpha u$ when $\alpha$ tends to infinity. This study requires Lipschitz estimates up to the boundary that are interesting in their own rights.

Keywords

magnetic schrödinger operator laplacian eigenvalues boundary value problems

Cite

@article{arxiv.1003.2115,
  title  = {A Neumann eigenvalue problem for fully nonlinear operators},
  author = {I. Birindelli and S. Patrizi},
  journal= {arXiv preprint arXiv:1003.2115},
  year   = {2010}
}

Comments

19 pages

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