TY - Type of reference TI - On the existence of solutions of a nonlocal biharmonic problem AU - Khaled Kefi AB - This paper is concerned with the existence of an eigenvalue for a p(x)-biharmonic Kirchhoff problem with Navier boundary condition. Under some suitable conditions, we establish that any λ > 0 is an eigenvalue . The proofs combine variational methods with energy estimates. The main results of this paper improve and generalize the previous one introduced by Kefi and Rădulescu (Atti Accad. Naz. Lincei Cl. Sci. Fis. Mat. Natur. 29 (2018), 439-463). DO - 10.21494/ISTE.OP.2020.0581 JF - Advances in Pure and Applied Mathematics KW - p(x)-biharmonic Kirchhoff problem, Navier boundary condition, variational principle, generalized Sobolev spaces, p(x)-biharmonic Kirchhoff problem, Navier boundary condition, variational principle, generalized Sobolev spaces, L1 - https://www.openscience.fr/IMG/pdf/iste_apam21v12n1_3.pdf LA - en PB - ISTE OpenScience DA - 2021/01/5 SN - 1869-6090 TT - Sur l’existence de solutions d’un problème biharmonique non local UR - https://www.openscience.fr/On-the-existence-of-solutions-of-a-nonlocal-biharmonic-problem IS - Issue 1 (January 2021) VL - 12 ER -