New Results for a Coupled System of Abr Fractional Differential Equations With Sub-Strip Boundary Conditions

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Abstract

In this article, we investigate sufficient conditions for the existence, uniqueness and UlamHyers (UH) stability of solutions to a new system of nonlinear ABR fractional derivative of order 1 < e <= 2 subjected to multi-point sub-strip boundary conditions. We discuss the existence and uniqueness of solutions with the assistance of Leray-Schauder alternative theorem and Banach's contraction principle. In addition, by using some mathematical techniques, we examine the stability results of Ulam-Hyers (UH). Finally, we provide one example in order to show the validity of our results.

Description

Aljaaidi, Tariq A./0000-0003-4316-5895; Almalahi, Mohammed. A./0000-0001-5719-086X

Keywords

Sub-Strip Boundary Conditions, Coupled System, Existence, Fixed Point Theorem, existence, QA1-939, fixed point theorem, sub-strip boundary conditions, coupled system, Mathematics

Fields of Science

0103 physical sciences, 0202 electrical engineering, electronic engineering, information engineering, 02 engineering and technology, 01 natural sciences

Citation

Almalahi, Mohammed A.;...et.al. (2022). "New results for a coupled system of abr fractional differential equations with sub-strip boundary conditions", AIMS Mathematics, Vol.7, No.3, pp.4386-4404.

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2

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7

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3

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4386

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4404
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