Nonlinear Differential Problem with p-Laplacian and via Phi-Hilfer Approach: Solvability and Stability Analysis | Zendy

Hamid Beddani | Zendy; Moustafa Beddani | Zendy; Zoubir Dahmani | Zendy

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Nonlinear Differential Problem with p-Laplacian and via Phi-Hilfer Approach: Solvability and Stability Analysis

Author(s) -

Hamid Beddani,

Moustafa Beddani,

Zoubir Dahmani

Publication year - 2021

Publication title -

european journal of mathematical analysis

Language(s) - English

Resource type - Journals

ISSN - 2733-3957

DOI - 10.28924/ada/ma.1.164

Subject(s) - uniqueness , mathematics , nonlinear system , stability (learning theory) , laplace operator , class (philosophy) , mathematical analysis , differential (mechanical device) , p laplacian , pure mathematics , physics , computer science , thermodynamics , quantum mechanics , machine learning , artificial intelligence , boundary value problem

This paper we consider a study of a general class of nonlinear singular fractional DEs with p-Laplacian for the existence and uniqueness solution and the Hyers-Ulam (HU) stability. result via ϕ−Hilfer derivative is studied. Then, an existence of one solution is investigated. Some illustrative examples are discussed at the end.

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