Numerical threshold stability analysis of a positivity-preserving IMEX numerical scheme for a nonlinear age-space structured SIR epidemic model
Author:
Funder
Discipline with Strong Characteristics of Liaocheng University Intelligent Science and Technology
Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s40314-024-02768-6.pdf
Reference34 articles.
1. Cao SX, Chen ZJ, Yang ZW (2023) Numerical representations of global epidemic threshold for nonlinear infection-age SIR models. Math Comput Simul 204:115–132
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3. Chekroun A, Kuniya T (2020) An infection age-space structured SIR epidemic model with Neumann boundary condition. Appl Anal 99(11):1972–1985
4. Chekroun A, Kuniya T (2020) Global threshold dynamics of an infection age-structured SIR epidemic model with diffusion under the Dirichlet boundary condition. J Differ Equ 269(8):117–148
5. Chen ZJ, Xu RZ, Yang ZW (2021) Numerical analysis of linear $$\theta $$-methods with two-layer boundary conditions for age-structured population models. Math Comput Simul 182:603–619
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