Modified Chebyshev collocation method for delayed predator-prey system
type: Item
instance of: scholarly article
title: Modified Chebyshev collocation method for delayed predator-prey system
zbMATH Open document ID: 1485.65088
author: J. Dengata
author: Shufang Ma
published in: Advances in Difference Equations
publication date: 2022-03-16T00:00:00Z
Mathematics Subject Classification ID: 65L60
Mathematics Subject Classification ID: 92D25
zbMATH DE Number: 7490962
zbMATH Keywords: predator-prey system
zbMATH Keywords: delay
zbMATH Keywords: modified Chebyshev polynomial
zbMATH Keywords: collocation method
zbMATH Keywords: residual correction
MaRDI profile type: Publication
full work available at URL: s13662-020-02769-9
OpenAlex ID: W3037793007
Wikidata QID: Q113241678
cites work: Persistence and Permanence of Mass-Action and Power-Law Dynamical Systems
cites work: On a fully parabolic chemotaxis system with Lotka-Volterra competitive kinetics
cites work: Population interactions in ecology: a rule-based approach to modeling ecosystems in a mass-conserving framework
cites work: Canard cycles for predator-prey systems with Holling types of functional response
cites work: On competitive Lotka-Volterra model in random environments
cites work: Global Stabilization of Lotka–Volterra Systems With Interval Uncertainty
cites work: Stability and bifurcation analysis for a delayed Lotka--Volterra predator--prey system
cites work: On Nonlinear Dynamics of Predator-Prey Models with Discrete Delay
cites work: High performance parallel numerical methods for Volterra equations with weakly singular kernels
cites work: Taylor collocation approach for delayed Lotka-Volterra predator-prey system
cites work: A Tau-like numerical method for solving fractional delay integro-differential equations
cites work: A new analysis of fractional fish farm model associated with Mittag-Leffler-type kernel
cites work: Fractional KdV and Boussenisq‐Burger's equations, reduction to PDE and stability approaches
cites work: Numerical solutions of fractional delay differential equations using Chebyshev wavelet method
cites work: Similarities in a fifth-order evolution equation with and with no singular kernel
cites work: A study of behaviour for immune and tumor cells in immunogenetic tumour model with non-singular fractional derivative
cites work: An analysis for heat equations arises in diffusion process using new Yang‐Abdel‐Aty‐Cattani fractional operator
cites work: Higher order B‐spline differential quadrature rule to approximate generalized Rosenau‐RLW equation
cites work: Fractional modified Kawahara equation with Mittag-Leffler law
cites work: An efficient computational scheme for nonlinear time fractional systems of partial differential equations arising in physical sciences
cites work: A nonlinear fractional model to describe the population dynamics of two interacting species
cites work: A study of fractional Lotka‐Volterra population model using Haar wavelet and Adams‐Bashforth‐Moulton methods
cites work: Chaotic behaviour of fractional predator-prey dynamical system
cites work: Numerical solutions of elliptic partial differential equations using Chebyshev polynomials
cites work: Multi-variable regression methods using modified Chebyshev polynomials of class 2
cites work: Internality of generalized averaged Gaussian quadrature rules and truncated variants for measures induced by Chebyshev polynomials
cites work: Q5533821
cites work: Q4791752
cites work: Q5561492
cites work: Modified Chebyshev collocation method for pantograph-type differential equations
cites work: A numerical method for solutions of Lotka–Volterra predator–prey model with time-delay
DOI: 10.1186/S13662-020-02769-9
description: scientific article; zbMATH DE number 7490962