Analysis and simulation of numerical schemes for nonlinear hyperbolic predator–prey models with spatial diffusion
Author:
Funder
Consejo Nacional de Ciencia y Tecnología
Publisher
Elsevier BV
Subject
Applied Mathematics,Computational Mathematics
Reference44 articles.
1. Global asymptotic stability of a diffusive predator–prey model with ratio-dependent functional response;Shi;Appl. Math. Comput.,2015
2. Modelling and parameter inference of predator–prey dynamics in heterogeneous environments using the direct integral approach;Dattner;J. R. Soc. Interface,2017
3. Dynamical analysis of a class of prey-predator model with beddington-deangelis functional response, stochastic perturbation, and impulsive toxicant input;Bian;Complexity,2017
4. Analysis of a predator–prey model with Holling II functional response concerning impulsive control strategy;Liu;J. Comput. Appl. Math.,2006
5. Periodic solutions and permanence for a delayed nonautonomous ratio-dependent predator–prey model with Holling type functional response;Wang;J. Comput. Appl. Math.,2004
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1. Dynamic characteristics of a hyperbolic reaction–diffusion predator–prey system with self‐diffusion and nonidentical inertia;Mathematical Methods in the Applied Sciences;2023-05-04
2. A Meshfree Approach Based on Moving Kriging Interpolation for Numerical Solution of Coupled Reaction-Diffusion Problems;International Journal of Computational Methods;2023-03-22
3. Unconditionally convergent and superconvergent FEMs for nonlinear coupled time-fractional prey–predator problem;Computational and Applied Mathematics;2023-03-13
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