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. - In: DYNAMICS OF CONTINUOUS, DISCRETE AND IMPULSIVE SYSTEMS. SERIES A: MATHEMATICAL ANALYSIS. - ISSN 1918-2538. - 22:6(2015), pp. 453-463.
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.File in questo prodotto:
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