7 Dec 20231cites
A degenerate Kirchhoff-type problem involving variable $$s(\cdot )$$-order fractional $$p(\cdot )$$-Laplacian with weightsPublisher sitePeriodica Mathematica Hungarica, Nonlinear Partial Differential Equations
Active, last published 2026
In nonlinear partial differential equations
Mostafa
Allaoui
Scholar“Research focused on Nonlinear Partial Differential Equations and adjacent fields.”
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01 · About the work
What I study
ostafa Allaoui is a researcher working on Nonlinear Partial Differential Equations. A fuller summary will appear once they update their profile.
02 · Reach
Publication output and reach
Mostafa's work has been cited 107 times across 2 active years. Bars show publications per year; the line shows cumulative citation totals across publications first appearing in each year.
03 · Research focus
Topics
Nonlinear Partial Differential Equations×20Advanced Mathematical Modeling in Engineering×18Nonlinear Differential Equations Analysis×8Differential Equations and Boundary Problems×8Stability and Controllability of Differential Equations×5
04 · Where I am
Affiliations
Affiliation on published researchAbdelmalek Essaâdi University, MoroccoDrawn from the institution listed on this researcher’s published work.
05 · Selected work
Recent publications
5 works16 Nov 2023Open access
Review of: "Multiplicity of solutions for nonlocal fractional equations with nonsmooth potentials"Publisher site1 Jan 2023Open access8cites
A new class of multiple nonlocal problems with two parameters and variable-order fractional $ p(\cdot) $-LaplacianPublisher siteCommunications in Analysis and Mechanics, Nonlinear Partial Differential Equations
10 Sept 20221cites
On a class of critical p(x)-Laplacian type problems with Steklov boundary conditionsPublisher siteJournal of Elliptic and Parabolic Equations, Advanced Mathematical Modeling in Engineering
13 Jun 2022Open access12cites
Existence and multiplicity of solutions involving the $ p(x) $-Laplacian equations: On the effect of two nonlocal termsPublisher siteDiscrete and Continuous Dynamical Systems - S, Nonlinear Partial Differential Equations
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