Survival analysis of a cooperation system with random perturbations in a polluted environment
type: Item
instance of: scholarly article
title: Survival analysis of a cooperation system with random perturbations in a polluted environment
zbMATH Open document ID: 1355.60093
author: Meng Liu
published in: Nonlinear Analysis. Hybrid Systems
publication date: 2015-12-21T00:00:00Z
Mathematics Subject Classification ID: 60H40
Mathematics Subject Classification ID: 60J75
Mathematics Subject Classification ID: 92D40
Mathematics Subject Classification ID: 93E15
zbMATH DE Number: 6523035
zbMATH Keywords: stochastic noises
zbMATH Keywords: persistence
zbMATH Keywords: extinction
zbMATH Keywords: pollution
MaRDI profile type: Publication
full work available at URL: j.nahs.2015.06.005
OpenAlex ID: W582014870
cites work: Q3340544
cites work: Persistence in population models with demographic fluctuations
cites work: The threshold of survival for systems in a fluctuating environment
cites work: Persistence and extinction of a population in a polluted environment
cites work: The threshold of survival for system of two species in polluted environment
cites work: Permanence of populations in a polluted environment
cites work: A control problem in a polluted environment
cites work: The thresholds of survival for an \(n\)-dimensional food chain model in a polluted environment
cites work: Thresholds of survival for an \(n\)-dimensional Volterra mutualistic system in a polluted environment
cites work: The Effects of Impulsive Toxicant Input on a Population in a Polluted Environment
cites work: The survival analysis for a population in a polluted environment
cites work: A time-delay model for the effect of toxicant in a single species growth with stage-structure
cites work: Modelling a predator-prey system with infected prey in polluted environment
cites work: Dynamic analysis of Michaelis-Menten chemostat-type competition models with time delay and pulse in a polluted environment
cites work: Stochastic models for toxicant-stressed populations
cites work: Persistence and extinction of a stochastic single-specie model under regime switching in a polluted environment
cites work: Persistence and extinction of a stochastic single-specie model under regime switching in a polluted environment. II
cites work: Survival analysis of stochastic competitive models in a polluted environment and stochastic competitive exclusion principle
cites work: SURVIVAL ANALYSIS OF A STOCHASTIC COOPERATION SYSTEM IN A POLLUTED ENVIRONMENT
cites work: Dynamical behaviors of a stochastic delay logistic system with impulsive toxicant input in a polluted environment
cites work: Dynamics of a two-prey one-predator system in random environments
cites work: Optimal harvesting of a stochastic logistic model with time delay
cites work: Competitive Lotka-Volterra population dynamics with jumps
cites work: Stochastic population dynamics driven by Lévy noise
cites work: Dynamics of a Leslie-Gower Holling-type II predator-prey system with Lévy jumps
cites work: Stochastic Lotka-Volterra systems with Lévy noise
cites work: Theory of stochastic differential equations with jumps and applications.
cites work: Evolution of predator-prey systems described by a Lotka-Volterra equation under random environment
cites work: Population dynamical behavior of Lotka-Volterra system under regime switching
cites work: Stochastic population dynamics under regime switching. II
cites work: On competitive Lotka-Volterra model in random environments
cites work: An algorithmic introduction to numerical simulation of stochastic differential equations
cites work: Numerical simulations and modeling for stochastic biological systems with jumps
cites work: A strong law of large numbers for local martingales
cites work: Itô's stochastic calculus: its surprising power for applications
cites work: Lévy Processes and Stochastic Calculus
DOI: 10.1016/J.NAHS.2015.06.005
description: scientific article; zbMATH DE number 6523035