MALARIA DISEASE MODEL TRANSMISSION WITH MOSQUITOES CONTROL NON PROLIFERATION
Keywords:
epidemiology, numerical simulation, basic reproduction number.DOI:
https://doi.org/10.17654/0974324322004Abstract
In [1], we have constructed a model which describes transmission of malaria disease by considering mosquitoes bed net as human population control; this model was derived from Kagunda model [6]. In this paper, we study a malaria disease model transmission using mosquitoes proliferation control. We determine the disease free equilibrium state of the model and compute the basic reproduction number. Numerical simulations are performed to show the impact of using mosquitoes proliferation control in malaria disease model transmission.
Received: October 16, 2021
Accepted: November 10, 2021
References
Yaou Jagaya, Mahamane Oumarou Abba, Mahaman Nouri Yahaya Alassane and Bisso Saley, Modelisation and numerical simulations of a malaria disease model transmission, Far East Journal of Dynamical Systems 33(1) (2021), 39-57.
WHO Malaria Policy Advisory Group (MPAG) Meeting, December 2020. (https://www.who.int/groups/malaria-policy-advisory-group).
Countries of the Greater Mekong ready for the ‘last malaria elimination’, December 2020. (WHO//UCN/GMP/MME/2020.05).
Norms, Standards and Processes Underpinning WHO Vector Control Policy Development, 2020.
https://extranet.who.int/pqweb/vector-controlproducts/prequalified-product-list.
G. Paterne, K. A. W. Badjo, M. O. Abba and B. Saley, Stochastic age-structured malaria transmission model, Journal of Applied Mathematics and Bioinformatics 7(2) (2017), 29-50.
Josephine W. Kagunda, Mathematical analysis and dynamical systems: modeling of high land malaria in Western Kenya, Thèse de Doctorat, Université de Lorraine (France) et Université de Nairobi (Kenya), 2012.
Berge Tsanou, Etude de quelques modèles épidémiologiques de métapopulations : application au paludisme et à la tuberculose, Thèse de Doctorat, Université de Metz (France) et Université de Yaoundé 1 (Cameroon), 2012.
Tewa J. Jules, Analyse globale des modèles épidémiologiques multi- compartimentaux: application à des modèles intra-hôtes de paludisme et de V.I.H., Thèse de Doctorat, 2007.
Jean Luc Dimi, Analyse de modèles épidémiologiques : application à des modèles parasitaires, à la fièvre hémorragique d’Ebola, Thèse de Doctorat, 2006.
Downloads
Published
Issue
Section
License
Copyright (c) 2021 Pushpa Publishing House, Prayagraj, India
This work is licensed under a Creative Commons Attribution 4.0 International License.
Attribution: Credit Pushpa Publishing House as the original publisher, including title and author(s) if applicable.
Non-Commercial Use: For non-commercial purposes only. No commercial activities without explicit permission.
No Derivatives: Modifying or creating derivative works not allowed without written permission.
Contact Pushpa Publishing House for more info or permissions.
