KS Al Noufaey - Open Mathematics, 2021 - degruyter.com
This study provides semi-analytical solutions to the Selkov-Schnakenberg reaction-diffusion system. The Galerkin method is applied to approximate the system of partial differential …
HY Alfifi - Applied Mathematics and Computation, 2021 - Elsevier
In this work, we have studied stability and Hopf bifurcation analysis for use in a delayed diffusive logistic population equation in spatially heterogeneous environments. The …
This paper describes the stability and Hopf bifurcation analysis of the Brusselator system with delayed feedback control in the single domain of a reaction–diffusion cell. The Galerkin …
HY Alfifi - Applied Mathematics and Computation, 2024 - Elsevier
This paper examines a class of two-species reaction-diffusion-advection competition models with two time delays. A system of DDE equations was derived, both theoretically and …
In this study, the dynamics of a diffusive Lotka–Volterra three-species system with delays were explored. By employing the Galerkin Method, which generates semi-analytical …
HY Alfifi - Applied Mathematics and Computation, 2023 - Elsevier
This paper studies a diffusive viral infection system with delayed immune response in the one-domain system. A system of DDE equations was explored, both analytically and …
HY Alfifi - Complexity, 2021 - Wiley Online Library
This paper discusses the stability and Hopf bifurcation analysis of the diffusive Kaldor– Kalecki model with a delay included in both gross product and capital stock functions. The …
HY Alfifi - AIP Conference Proceedings, 2021 - pubs.aip.org
In this paper the semi-analytical solution is investigated for the delayed diffusive neural network model. Delay partial differential equations are approximated to the delay ordinary …
This paper examines a class of two-species reaction-diffusion-advection competition models with two time delays. A system of DDE equations was derived, both theoretically and …