Threshold stability of an improved IMEX numerical method based on conservation law for a nonlinear advection-diffusion Lotka-Volterra model
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Publication:6094010
DOI10.1016/j.matcom.2023.06.009OpenAlexW4380742089MaRDI QIDQ6094010
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Publication date: 12 September 2023
Published in: Mathematics and Computers in Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.matcom.2023.06.009
convergenceadvection-diffusionLotka-Volterra modelnumerical stability analysisimproved numerical scheme
Cites Work
- A SIS reaction-diffusion-advection model in a low-risk and high-risk domain
- Qualitative analysis for a Lotka-Volterra competition system in advective homogeneous environment
- A lower bound for the smallest singular value of a matrix
- A nonstandard finite-difference scheme for the Lotka--Volterra system
- Implicit-explicit methods for reaction-diffusion problems in pattern formation
- Existence and instability of Neumann layer solutions for a 3-component Lotka-Volterra model with diffusion
- Numerical analysis of linearly implicit Euler-Riemann method for nonlinear Gurtin-MacCamy model
- Numerical threshold of linearly implicit Euler method for nonlinear infection-age SIR models
- Numerical analysis of a reaction-diffusion susceptible-infected-susceptible epidemic model
- Evolution of dispersal in advective homogeneous environment: the effect of boundary conditions
- A spatial SIS model in advective heterogeneous environments
- Stability and Error Estimates of Local Discontinuous Galerkin Methods with Implicit-Explicit Time-Marching for Advection-Diffusion Problems
- The Period in the Volterra–Lotka Predator-Prey Model
- Permanence and extinction of an impulsive delay competitive Lotka-Volterra model with periodic coefficients
- A Survey onM-Matrices
- Stability and Convergence of Finite Difference Methods for Systems of Nonlinear Reaction-Diffusion Equations
- Global Dynamics of a Lotka--Volterra Competition-Diffusion System in Advective Heterogeneous Environments