
Alexandria Engineering Journal, Journal Year: 2024, Volume and Issue: 112, P. 151 - 160
Published: Nov. 4, 2024
Alexandria Engineering Journal, Journal Year: 2024, Volume and Issue: 112, P. 151 - 160
Published: Nov. 4, 2024
Symmetry, Journal Year: 2023, Volume and Issue: 15(2), P. 286 - 286
Published: Jan. 19, 2023
This work investigates a mathematical fractional-order model that depicts the Caputo growth of new coronavirus (COVID-19). We studied existence and uniqueness linked solution using fixed point theory method. Using Laplace Adomian decomposition method (LADM), we explored precise our obtained results are stated in terms infinite series. Numerical data were then used to demonstrate use derivative symmetric structure created. When compared traditional order derivatives, under hypothesis show innovative performs better.
Language: Английский
Citations
13Partial Differential Equations in Applied Mathematics, Journal Year: 2025, Volume and Issue: unknown, P. 101082 - 101082
Published: Jan. 1, 2025
Language: Английский
Citations
0International Journal of Dynamics and Control, Journal Year: 2023, Volume and Issue: 12(5), P. 1626 - 1639
Published: Aug. 23, 2023
Language: Английский
Citations
6Symmetry, Journal Year: 2022, Volume and Issue: 14(12), P. 2545 - 2545
Published: Dec. 1, 2022
The main objective of this work is to develop the fuzzy fractional mathematical model that will be used examine dynamics monkeypox viral transmission. proposed dynamical consists human and rodents individuals infection mathematically formulated by differential equation defined in Caputo’s sense. We provide results demonstrate existence uniqueness considered model’s solution. observe our are accurate, method applicable system ordinary equations (ODEs). Furthermore, virus has been identified as a generalization SEIQR SEI models. show keeping diseased apart from population reduces spread disease. Finally, we present brief discussions numerical simulations illustrate findings.
Language: Английский
Citations
7Nonlinear Dynamics, Journal Year: 2024, Volume and Issue: 112(8), P. 6743 - 6760
Published: March 6, 2024
Language: Английский
Citations
0Complexity, Journal Year: 2024, Volume and Issue: 2024(1)
Published: Jan. 1, 2024
This paper begins by analyzing the key mathematical properties of diffusive vaccinated models, including existence, uniqueness, positivity, and boundedness. Equilibria are identified, basic reproductive number is calculated. The Banach contraction mapping principle applied to rigorously establish solution existence uniqueness. In order understand disease’s time transmission, it important examine global stability equilibrium points. Disease‐free endemic two equilibria in this model. Here, we demonstrate that worldwide asymptotic stable when greater than 1, disease‐free globally whenever less 1. Moreover, based on Caputo fractional derivative implicit Euler’s approximation, offered an unconditionally numerical for resultant system. work explores some significant population models noninteger using approach known as iterative Laplace transform. proposed methodology developed effectively combining transformation with procedure. A series form exhibits convergent behavior towards precise can be attained. It noted there a close contact between obtained solutions. suggested method handle variety problems because involves minimal computations. information will helpful further studies determine ideal strategy action preventing or stopping spread disease transmission.
Language: Английский
Citations
0Alexandria Engineering Journal, Journal Year: 2024, Volume and Issue: 112, P. 151 - 160
Published: Nov. 4, 2024
Citations
0