Hyers–Ulam stability of coupled implicit fractional integro-differential equations with Riemann–Liouville derivatives-Reference-Cited by-同舟云学术

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Hyers–Ulam stability of coupled implicit fractional integro-differential equations with Riemann–Liouville derivatives

Published:2021-09 Issue: Volume:150 Page:111122
ISSN:0960-0779
Container-title:Chaos, Solitons & Fractals
language:en
Short-container-title:Chaos, Solitons & Fractals

Author:

Alam Mehboob^ORCID,Shah Dildar

Publisher

Elsevier BV

Subject

General Mathematics,General Physics and Astronomy,Statistical and Nonlinear Physics,Applied Mathematics

Reference47 articles.

1. Recent history of fractional calculus;Machado;Commun Nonlin Sci Numer Simul,2011

2. Fractional Differential Equations;Podlubny,1999

3. Boundry value problems for fractional diffusion equations;Metzler;Phys A,2000

4. Fractional dynamics: Application of fractional calculus to dynamics of particles;Tarasov;Fields and Media,2010

5. Some approximations of fractional order operators used in control theory and applications;Vintagre;Fract Calc Appl Anal,2000

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1. Analysis of impulsive Caputo fractional integro‐differential equations with delay;Mathematical Methods in the Applied Sciences;2024-09-03

2. β–Ulam–Hyers Stability and Existence of Solutions for Non-Instantaneous Impulsive Fractional Integral Equations;Fractal and Fractional;2024-08-12

3. EXISTENCE AND STABILITY OF SOLUTIONS FOR A COUPLED HADAMARD TYPE SEQUENCE FRACTIONAL DIFFERENTIAL SYSTEM ON GLUCOSE GRAPHS;Journal of Applied Analysis & Computation;2024

4. Identification of fractional Hammerstein model for electrical stimulated muscle: An application of fuzzy-weighted differential evolution;Biomedical Signal Processing and Control;2024-01

5. Existence theory and Ulam’s stabilities for switched coupled system of implicit impulsive fractional order Langevin equations;Boundary Value Problems;2023-12-12

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