A mathematical model for mosquito infestation
Keywords:Ordinary differential equation, bacterial infestation, basic reproduction number, local stability, Simulation
We propose and analyze a mathematical model in ordinary differential equations to describe the dynamics of mosquitoes infested by bacteria. The introduction of some bacteria in mosquitoes population aims to diminish gradually the transmission of vector host-diseases. This is a good strategy of biological control.
Bliman, P. A. et al. Ensuring successful introduction of Wolbachia in natural populations of Aedes aegypti by means of feedback control, 2015.
Bliman, P. A. et al. Global stabilizing feedback law for a problem of biological control of mosquito-borne diseases, Proc. of the 54th IEEE Conference on Decision and Control 2015.
Johnson, K. N. Review The Impact of Wolbachia on Virus Infection in Mosquitoes, Viruses 2015.
Ndii, M. et al. Modeling the introduction of Wolbachia into Aedes Aegyptus mosquitoe to reduce Dengue transmission, The ANZIAM Journal 2012.
How to Cite
The authors who publish in this journal accept the following conditions:
1. The authors retain the copyright and assign to the journal the right of the first publication, with the work registered with the Creative Commons Attribution License,Atribución 4.0 Internacional (CC BY 4.0) which allows third parties to use what is published whenever they mention the authorship of the work And to the first publication in this magazine.
2. Authors may make other independent and additional contractual arrangements for non-exclusive distribution of the version of the article published in this journal (eg, include it in an institutional repository or publish it in a book) provided they clearly state that The paper was first published in this journal.
3. Authors are encouraged to publish their work on the Internet (for example, on institutional or personal pages) before and during the review and publication process, as it can lead to productive exchanges and to a greater and more rapid dissemination Of the published work.