Analyzing the control of dengue by releasing \textit{Wolbachia}-infected male mosquitoes through a delay differential equation model
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Publication:2160856
DOI10.3934/MBE.2019275zbMath1497.92332OpenAlexW2951810080WikidataQ93200694 ScholiaQ93200694MaRDI QIDQ2160856
Lihong Chen, Qiwen Sun, Bo Zheng
Publication date: 3 August 2022
Published in: Mathematical Biosciences and Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3934/mbe.2019275
Epidemiology (92D30) Qualitative investigation and simulation of models involving functional-differential equations (34K60) Pest management (92D45)
Related Items (6)
Analysis and control of \textit{Aedes aegypti} mosquitoes using sterile-insect techniques with \textit{Wolbachia} ⋮ Existence and uniqueness of periodic orbits in a discrete model on \textit{Wolbachia} infection frequency ⋮ Transmission dynamics of a general temporal-spatial vector-host epidemic model with an application to the dengue fever in Guangdong, China ⋮ An optimal control problem for dengue transmission model with \textit{Wolbachia} and vaccination ⋮ Stochastic dynamics of the transmission of Dengue fever virus between mosquitoes and humans ⋮ A periodic dengue model with diapause effect and control measures
Cites Work
- \textit{Wolbachia} spread dynamics in stochastic environments
- Threshold conditions for a non-autonomous epidemic system describing the population dynamics of dengue
- Assessing the efficiency of \textit{Wolbachia} driven \textit{Aedes} mosquito suppression by delay differential equations
- Wolbachia spreading dynamics in mosquitoes with imperfect maternal transmission
- Dynamics of delayed mosquitoes populations models with two different strategies of releasing sterile mosquitoes
- Dynamics analysis of SIR epidemic model with correlation coefficients and clustering coefficient in networks
- Analysis of a dengue model with vertical transmission and application to the 2014 dengue outbreak in Guangdong Province, China
- An impulsive model for Wolbachia infection control of mosquito-borne diseases with general birth and death rate functions
- Modelling the dynamics of dengue real epidemics
- ModelingWolbachiaSpread in Mosquitoes Through Delay Differential Equations
- Modeling Mosquito Population Suppression Based on Delay Differential Equations
- Dynamics of Mosquitoes Populations with Different Strategies for Releasing Sterile Mosquitoes
- An Introduction to Delay Differential Equations with Applications to the Life Sciences
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