Publication detail

Existence of two non-zero weak solutions for a p(•)-biharmonic problem with Navier boundary conditions

BONANNO, G. CHINNI, A. RADULESCU, V.

Original Title

Existence of two non-zero weak solutions for a p(•)-biharmonic problem with Navier boundary conditions

Type

journal article in Web of Science

Language

English

Original Abstract

In this paper, the existence of non-trivial weak solutions for some problems with Navier boundary conditions driven by the p(center dot)-biharmonic operator is investigated. The proofs combine variational methods with topological arguments.

Keywords

p(center dot)-biharmonic-type operators; Navier boundary value problem; variational methods

Authors

BONANNO, G.; CHINNI, A.; RADULESCU, V.

Released

2. 10. 2023

Publisher

EUROPEAN MATHEMATICAL SOC-EMS

Location

BERLIN

ISBN

1720-0768

Periodical

Rendiconti Lincei-Matematica e Applicazioni

Year of study

34

Number

3

State

Swiss Confederation

Pages from

727

Pages to

743

Pages count

17

URL

https://ems.press/content/serial-article-files/40204

BibTex

@article{BUT188311,
  author="Gabriele {Bonanno} and Antonia {Chinni} and Vicentiu {Radulescu}",
  title="Existence of two non-zero weak solutions for a p(•)-biharmonic problem with Navier boundary conditions",
  journal="Rendiconti Lincei-Matematica e Applicazioni",
  year="2023",
  volume="34",
  number="3",
  pages="727--743",
  doi="10.4171/RLM/1025",
  issn="1720-0768",
  url="https://ems.press/content/serial-article-files/40204"
}