L. Mbarki

most citedExistence and multiplicity of solutions involving the

p (x)

-Laplacian equations: On the effect of two nonlocal terms

12 citations · 12 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2023

A new class of multiple nonlocal problems with two parameters and variable-order fractional $p (\cdot)$ -Laplacian

Mohamed Karim Hamdani, Lamine Mbarki, Mostafa Allaoui

In the present manuscript, we focus on a novel tri-nonlocal Kirchhoff problem, which involves the $p (x)$ -fractional Laplacian equations of variable order. The problem is stated as…

math.AP2023

A degenerate Kirchhoff-type problem involving variable $s (\cdot)$ -order fractional $p (\cdot)$ -Laplacian with weights

Mostafa Allaoui, Mohamed Karim Hamdani, Lamine Mbarki

This paper deals with a class of nonlocal variable $s (.)$ -order fractional $p (.)$ -Kirchhoff type equations: \begin{eqnarray*} \left\{ \begin{array}{ll} \mathcal{K}\left(\int_{\math…

math.AP2022★ 12 cited

Existence and multiplicity of solutions involving the $p (x)$ -Laplacian equations: On the effect of two nonlocal terms

M. K. Hamdani, L. Mbarki, M. Allaoui +2

We study a class of $p (x)$ -Kirchhoff problems which is seldom studied because the nonlinearity has nonstandard growth and contains a bi-nonlocal term. Based on variational methods,…

A new class of multiple nonlocal problems with two parameters and variable-order fractional p(⋅)-Laplacian

A degenerate Kirchhoff-type problem involving variable s(⋅)-order fractional p(⋅)-Laplacian with weights

Existence and multiplicity of solutions involving the p(x)-Laplacian equations: On the effect of two nonlocal terms

A new class of multiple nonlocal problems with two parameters and variable-order fractional $p (\cdot)$ -Laplacian

A degenerate Kirchhoff-type problem involving variable $s (\cdot)$ -order fractional $p (\cdot)$ -Laplacian with weights

Existence and multiplicity of solutions involving the $p (x)$ -Laplacian equations: On the effect of two nonlocal terms