Analysis of a hybrid pest management model incorporating pest resistance and different control strategies
type: Item
instance of: scholarly article
title: Analysis of a hybrid pest management model incorporating pest resistance and different control strategies
zbMATH Open document ID: 1470.92395
author: Bing Liu
author: Gang Hu
author: Baolin Kang
author: Xin Huang
published in: Mathematical Biosciences and Engineering
publication date: 2021-08-04T00:00:00Z
Mathematics Subject Classification ID: 92D45
Mathematics Subject Classification ID: 93B52
zbMATH DE Number: 7378452
zbMATH Keywords: hybrid pest management model
zbMATH Keywords: resistance
zbMATH Keywords: switching pesticide
zbMATH Keywords: releasing natural enemies elastically
zbMATH Keywords: state feedback control
MaRDI profile type: Publication
Wikidata QID: Q101116841
full work available at URL: mbe.2020241
OpenAlex ID: W3036490255
cites work: Integrated pest management models and their dynamical behaviour
cites work: A Dynamical Analysis of a Piecewise Smooth Pest Control SI Model
cites work: GLOBAL ATTRACTIVITY OF A STAGE-STRUCTURE VARIABLE COEFFICIENTS PREDATOR-PREY SYSTEM WITH TIME DELAY AND IMPULSIVE PERTURBATIONS ON PREDATORS
cites work: The effects of timing of pulse spraying and releasing periods on dynamics of generalized predator-prey model
cites work: Dynamics of a pest management predator-prey model with stage structure and impulsive stocking
cites work: The dynamics of a delayed Gompertz model with Holling IV function response and impulsive effects at different moment on the prey
cites work: Complex dynamics and bifurcation analysis of host-parasitoid models with impulsive control strategy
cites work: Spatio-temporal pattern formation in coupled models of plankton dynamics and fish school motion
cites work: DYNAMICS ON A HOLLING II PREDATOR–PREY MODEL WITH STATE-DEPENDENT IMPULSIVE CONTROL
cites work: A stage structure pest management model with impulsive state feedback control
cites work: DYNAMIC COMPLEXITY OF A PREDATOR-PREY MODEL FOR IPM WITH NONLINEAR IMPULSIVE CONTROL INCORPORATING A REGULATORY FACTOR FOR PREDATOR RELEASES
cites work: Modelling and qualitative analysis of water hyacinth ecological system with two state-dependent impulse controls
cites work: Global dynamics of non-smooth Filippov pest-natural enemy system with constant releasing rate
cites work: Sliding dynamics of a Filippov forest-pest model with threshold policy control
cites work: Dynamics and Bifurcation Analysis of a Filippov Predator–Prey Ecosystem in a Seasonally Fluctuating Environment
cites work: Codimension-1 Sliding Bifurcations of a Filippov Pest Growth Model with Threshold Policy
cites work: Sliding Bifurcations of Filippov Two Stage Pest Control Models with Economic Thresholds
cites work: AN INTEGRATED PEST MANAGEMENT MODEL WITH DOSE-RESPONSE EFFECT OF PESTICIDES
cites work: An integrated pest management model with delayed responses to pesticide applications and its threshold dynamics
cites work: A logistic model of periodic chemotherapy
cites work: Analytical methods for detecting pesticide switches with evolution of pesticide resistance
cites work: Adaptive release of natural enemies in a pest-natural enemy system with pesticide resistance
cites work: Beverton-Holt discrete pest management models with pulsed chemical control and evolution of pesticide resistance
cites work: A one-locus model describing the evolutionary dynamics of resistance against insecticide in anopheles mosquitoes
cites work: Mixed pulse vaccination strategy in epidemic model with realistically distributed infectious and latent times.
cites work: Dynamics of stochastic delay Lotka-Volterra systems with impulsive toxicant input and Lévy noise in polluted environments
cites work: Dynamics of an SI epidemic model with external effects in a polluted environment
cites work: Optimal timing of interventions in fishery resource and pest management
cites work: Complex Dynamics of an Impulsive Chemostat Model
cites work: Periodic solution of a chemostat model with variable yield and impulsive state feedback control
DOI: 10.3934/MBE.2020241
description: scientific article; zbMATH DE number 7378452