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Candito, P., Li, L. and Livrea, R. (2012) Infinitely Many Solutions for a Perturbed Nonlinear Navier Boundary Value Problem Involving the p-Biharmonic. Nonlinear Analysis, 75, 6360-6369.
https://doi.org/10.1016/j.na.2012.07.015

has been cited by the following article:

• TITLE: Existence of Solutions to a Class of Navier Boundary Value Problem Involving the Polyharmonic

  AUTHORS: Yongyi Lan

  KEYWORDS: Navier Boundary Value Problem, Polyharmonic, Variational Methods, Mountain Pass Theorem

  JOURNAL NAME: Advances in Pure Mathematics, Vol.8 No.4, April 17, 2018

  ABSTRACT: This paper is devoted to the following high order elliptic problems under the Navier boundary condition: Without assuming the standard subcritical polynomial growth condition ensuring the compactness of a bounded (P.S.) sequence, we show that the Navier boundary value problem has at least a weak nontrivial solution for all λ>0by using mountain pass theorem.