The existence of infinitely many constant-sign solutions for a nonlinear parameter depending Neumann boundary value problem involving a discrete $p$-Laplacian operator is investigated. Our approach is fully based on the critical point theory for functionals defined on a finite dimensional Banach space.

Infinitely many constant-sign solutions for a discrete Neumann problem

Barletta G;Candito Pasquale
2015-01-01

Abstract

The existence of infinitely many constant-sign solutions for a nonlinear parameter depending Neumann boundary value problem involving a discrete $p$-Laplacian operator is investigated. Our approach is fully based on the critical point theory for functionals defined on a finite dimensional Banach space.
Discrete nonlinear Neumann boundary value problems; p-Laplacian; infinitely many solutions; constant-sign solutions; ue problems, $p$-Laplacian, infinitely many solutions, constant-sign solutions,
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.12318/3377
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