Abstract
In this paper we study the asymptotic behavior of the Steklov eigenvalues of the p- Laplacian. We show the existence of lower and upper bounds of a Weyl-type expansion of the function N(λ) which counts the number of eigenvalues less than or equal to λ, and we derive from them asymptotic bounds for the eigenvalues.
Published Online: 2016-03-10
Published in Print: 2007-08-01
© 2016 by Advanced Nonlinear Studies, Inc.