Coincidence degree theory for higher order nonlinear fractional differential equations: Existence and uniqueness results DOI
Sami Baroudi, Abderrazak Kassidi, Ali El Mfadel

et al.

Communications in Nonlinear Science and Numerical Simulation, Journal Year: 2025, Volume and Issue: unknown, P. 108847 - 108847

Published: April 1, 2025

Language: Английский

A comprehensive study of monkeypox disease through fractional mathematical modeling DOI Creative Commons

M. Manivel,

A. Venkatesh,

Shyamsunder Kumawat

et al.

Mathematical Modelling and Numerical Simulation with Applications, Journal Year: 2025, Volume and Issue: 5(1), P. 65 - 96

Published: March 31, 2025

This research investigates a fractional-order mathematical model for analyzing the dynamics of Monkeypox (Mpox) disease using Caputo-Fabrizio derivative. The incorporates both human and rodent populations, aiming to elucidate disease's transmission mechanics, which is demonstrated be more effective than integer-order models in capturing complex nature spread. study determines fundamental reproduction number ($R_{0}$) while assessing existence uniqueness solutions. Numerical simulations are conducted validate Adams-Bashforth technique illustrate influence different factors on progression disease. findings shed light Mpox control prevention, emphasizing importance fractional calculus epidemiological modeling.

Language: Английский

Citations

0
Coincidence degree theory for higher order nonlinear fractional differential equations: Existence and uniqueness results DOI
Sami Baroudi, Abderrazak Kassidi, Ali El Mfadel

et al.

Communications in Nonlinear Science and Numerical Simulation, Journal Year: 2025, Volume and Issue: unknown, P. 108847 - 108847

Published: April 1, 2025

Language: Английский

Citations

0