Brahim ABDELMALEK, Ali DJELLIT and Sameh TAMRABET (2019) Existence and multiplicity of solutions for nonlocal p(x)-biharmonic problem in RN. JAMA 2019, 10.04.2019 , !université de Djelfa
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Abstract
We are concerned in this paper with nonlinear elliptic problems of the following type
{
-M(∫_{ℝ^{N}}(1/(p(x)))|Δu|^{p(x)}dx)div(|Δu|^{p(x)-2}Δu)=f(x,u), in ℝ^{N}
u∈W^{2,p(x)}(ℝ^{N})
┊
the existence and multiplicity of solutions for the problem (1.1) are obtained by variational methods.
{
-M(∫_{ℝ^{N}}(1/(p(x)))|Δu|^{p(x)}dx)div(|Δu|^{p(x)-2}Δu)=f(x,u), in ℝ^{N}
u∈W^{2,p(x)}(ℝ^{N})
┊
the existence and multiplicity of solutions for the problem (1.1) are obtained by variational methods.
Information
Item Type | Conference |
---|---|
Divisions |
» Faculty of Science and Technology |
ePrint ID | 1674 |
Date Deposited | 2019-04-10 |
Further Information | Google Scholar |
URI | https://univ-soukahras.dz/en/publication/article/1674 |
BibTex
@inproceedings{uniusa1674,
title={Existence and multiplicity of solutions for nonlocal p(x)-biharmonic problem in RN},
author={Brahim ABDELMALEK, Ali DJELLIT and Sameh TAMRABET},
year={2019},
booktitle={JAMA 2019, 10.04.2019}
}
title={Existence and multiplicity of solutions for nonlocal p(x)-biharmonic problem in RN},
author={Brahim ABDELMALEK, Ali DJELLIT and Sameh TAMRABET},
year={2019},
booktitle={JAMA 2019, 10.04.2019}
}