A Game Theory-Based Fractional Order Model for the Simulation of Human Responses in an Emerging Epidemic
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A Game Theory-Based Fractional Order Model for the Simulation of Human Responses in an Emerging Epidemic
Salem, Mohamed Khalil
Full Text link:
https://bit.ly/3RLSaIa
Date issued:
2022-07
Scientific Journal Rankings:
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Doi:
https://doi.org/10.18576/pfda/080309
Publisher:
Natural Sciences Publishing
Series Info:
Progress in Fractional Differentiation and Applications;Volume 8, Issue 3, Pages 447 - 457July 2022
Type:
Article
Keywords:
Approximate solution , Cantor sets , Local fractional derivative operators , Parabolic fokker-planck equation
Abstract:
A non-integer order model stemmed from an evolutionary game theory is presented in this work to study the impact of changes in human behavior during an emerging epidemic. Introducing fractional order derivatives in Caputo sense to the integer order model may give a better understanding of the numerous effects of memory and learning process of individuals on the prevalence of the infectious diseases when epidemics occur. Numerical simulations are presented to figure out the features of using the non-integer order (fractional order) models in epidemiology © 2022 NSP Natural Sciences Publishing Cor.
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Faculty Of Engineering Research Paper
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