4.7 Article

Fractional stochastic sir model

期刊

RESULTS IN PHYSICS
卷 24, 期 -, 页码 -

出版社

ELSEVIER
DOI: 10.1016/j.rinp.2021.104124

关键词

Caputo; Atangana-Baleanu; Caputo-Fabrizio differential operators; Global derivative; Existence and uniqueness; Numerical approximations

资金

  1. Ministry of Education in Saudi Arabia [IFKSURG-1437-017]

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In this paper, the applicability of fractional stochastic differential equations in an SIR model was further explored. The analysis and numerical simulations were conducted for different fractional orders and densities of randomness, providing insights into the processes following both randomness and memory nonlocality.
Stochastic and fractional differentiation have been developed independently to depicting processes following randomness and power, a declining memory and passage from one process to another respectively. Very recently, fractional stochastic differential equations were suggested with the aim to capture processes following at the same time randomness and memory nonlocality. In this paper to further explore the applicability of this type of differential equations, a SIR model was considered and analyzed analytically and numerically. Some numerical simulations are presented for different values of fractional orders and densities of randomness.

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