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Existence of solutions for discrete boundary value problems with second order dependence on parameters

  • Autores: Aboudramane Guiro, Idrissa Ibrango
  • Localización: Cubo: A Mathematical Journal, ISSN 0716-7776, ISSN-e 0719-0646, Vol. 19, Nº. 3, 2017, págs. 57-67
  • Idioma: inglés
  • DOI: 10.4067/S0719-06462017000300057
  • Enlaces
  • Resumen
    • español

      Resumen Demostramos la existencia de soluciones no triviales para problemas discretos no lineales de tipo Kirchhoff. La demostración del resultado principal está basado en un lema del paso de la montaña.

    • English

      Abstract We prove the existence of non trivial solution for discrete nonlinear problems of Kirchhoff type. The proof of the main result is based on a mountain pass lemma.

  • Referencias bibliográficas
    • Agarwal, R. P.. (2004). Multiple positive solutions of singular and nonsingular discrete problems via variational methods. Nonlinear Anal.....
    • Cabada, A.. (2009). Multiple solutions for discrete boundary value problems.. J. Math Anal Appl.. 356. 418
    • Cai, X.. (2006). Existence theorems for second-order discrete boundary value problems. J. Math. Anal. Appl.. 320. 649
    • Candito, P.. (2010). Three solutions for a discrete nonlinear Neumann problem involving p-Laplacian. Adv Differ Equ. 11.
    • Galewski, M.. (2014). Existence and multiplicity of positive solutions for discrete anisotropic equations. Turk. J. Math.. 38. 297-310
    • Guiro, A.. (2011). On the solvability of discrete nonlinear Neumann problems involving the p(x)-Laplacian. Adv. Differ. equ.. 32.
    • Jiang, L.. (2008). Three solutions to Dirichlet boundary value problems for p-Laplacian Difference equations. Adv Differ Equ. 10.
    • Koné, B.. (2010). Weak solutions for anisotropic discrete boundary value problems.. J Differ Equ Appl.. 16. 1-11
    • Mihailescu, M.. (2009). Eigenvalue problems for anisotropic discrete boundary value problems. J. Differ. Equ. Appl.. 15. 557
    • Smejda, J.. (2014). On the dependence on parameters for second order discrete boundary value problems with the p(k)-laplacian,. Opuscula Math.....
    • Willem, M.. (1996). Minimax Theorem. Birkhuser.
    • Yu, J.. (2006). On boundary value problems for a discrete generalized Emden-Fowler equation. J Math Anal Appl.. 231. 18
    • Zhang, G.. (2007). On a class of semipositone discrete boundary value problem. J Math Anal Appl.. 325. 175
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