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Journal of Combinatorics, Information & System Sciences : (A Quarterly International Scientific Journal)

Published in Association with Forum for Interdisciplinary Mathematics

Current Volume: 47 (2022 )

ISSN: 0250-9628

e-ISSN: 0976-3473

Periodicity: Quarterly

Month(s) of Publication: March, June, September & December

Subject: Mathematics

DOI: 10.32381/JCISS

Online Access is free for all life members of JCISS.

400

System of Caputo Fractional Differential Equations with Applications to Predator and Prey Model

By : Aghalaya S. Vatsala, Govinda Pageni

Page No: 1-18

Abstract
In this research article, we provide a methodology to solve the three systems of qth order linear Caputo fractional differential equations, where 0 < q < 1. Since the Caputo derivative is in the convolution form, we can apply the Laplace transform technique. The solution of the two linear system can be used as a tool to study the stability of the equilibrium solution of the Lotka-Volterra predator-prey model. We have referenced three system SIR model in this work. Due to the global nature of the Caputo derivative, the solution obtained is closer to the real data than the integer derivative.

Authors :
Aghalaya S. Vatsala : University of Louisiana at Lafayette, Lafayette, LA-70504
Govinda Pageni : University of Louisiana at Lafayette, Lafayette, LA-70504
 

DOI: https://doi.org/10.32381/JCISS.2021.46.1-4.1

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