Three solutions to a Steklov problem involving the weighted p(.)-Laplacian

Abstract

This paper is concerned with a nonlinear Steklov boundary-value problem involving weighted $p(.)$-Laplacian. Using the Ricceri's variational principle, we obtain the existence of at least three weak solutions in double weighted variable exponent Sobolev space.

arXiv comment11 pages

References in corpus (1)

• Weighted Stochastic Field Exponent Sobolev Spaces and Nonlinear Degenerated Elliptic Problem

Cited by in corpus (2)

• On some general multiplying solutions results of a Robin problem
• Some new weighted compact embeddings results and existence of weak solutions for eigenvalue Robin problem