WEAK PERIODIC SOLUTIONS FOR A CLASS OF REACTION-DIFFUSION PROBLEMS

The focus of our research paper is on exploring a quasilinear parabolic reaction-diffusion problem that includes a nonlinearity in gradient and nonlinear boundary conditions. This problem is relevant to the study of diffusion in different scientific fields. Our approach involves utilizing functional analysis techniques, specifically Schauder's fixed point theorem, to establish the existence of weak periodic solutions.

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Publication Details

Journal
South East Asian J of Mathematics and Mathematical Sciences
Published
2024-12-30
DOI
https://doi.org/10.56827/seajmms.2024.2003.17
Primary Topic
Differential Equations and Numerical Methods
Type
article
Field-Weighted Citation Impact
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article

WEAK PERIODIC SOLUTIONS FOR A CLASS OF REACTION-DIFFUSION PROBLEMS

Salim Mesbahi, Khaoula Imane Saffidine, Samiha Djemai
South East Asian J of Mathematics and Mathematical Sciences
Differential Equations and Numerical Methods
article

WEAK PERIODIC SOLUTIONS FOR A CLASS OF REACTION-DIFFUSION PROBLEMS

Salim Mesbahi, Khaoula Imane Saffidine, Samiha Djemai
article en

Abstract

The focus of our research paper is on exploring a quasilinear parabolic reaction-diffusion problem that includes a nonlinearity in gradient and nonlinear boundary conditions. This problem is relevant to the study of diffusion in different scientific fields. Our approach involves utilizing functional analysis techniques, specifically Schauder's fixed point theorem, to establish the existence of weak periodic solutions.

South East Asian J of Mathematics and Mathematical SciencesVol. 20(03)
Openalex Percentile: Top 58%
Differential Equations and Numerical Methods
DOIOpen Access PDFOpenAlex
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WEAK PERIODIC SOLUTIONS FOR A CLASS OF REACTION-DIFFUSION PROBLEMS — Salim Mesbahi, Khaoula Imane Saffidine, et al. · South East Asian J of Mathematics and Mathematical Sciences (2024) | TGRS Research Map | TGRS