Literature DB >> 32733595

Assessing the Impact of Optimal Health Education Programs on the Control of Zoonotic Diseases.

A Mhlanga1.   

Abstract

To better understand the dynamics of zoonotic diseases, we propose a deterministic mathematical model to study the dynamics of zoonotic brucellosis with a focus on developing countries. The model contains all the relevant biological details, including indirect transmission by the environment. We analyze the essential dynamic behavior of the model and perform an optimal control study to design effective prevention and intervention strategies. The sensitivity analysis of the model parameters is performed. The aim of the controls is tied to reducing the number of infected humans, through health promotional programs within the affected communities. The Pontryagin's Maximum Principle is used to characterize the optimal level of the controls, and the resulting optimality system is solved numerically. Overall, the study demonstrates that through health promotional programs on zoonotic diseases among villagers, it is vital that they should be conducted with high efficacy.
Copyright © 2020 A. Mhlanga.

Entities:  

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Year:  2020        PMID: 32733595      PMCID: PMC7369659          DOI: 10.1155/2020/6584323

Source DB:  PubMed          Journal:  Comput Math Methods Med        ISSN: 1748-670X            Impact factor:   2.238


  20 in total

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Authors:  P van den Driessche; James Watmough
Journal:  Math Biosci       Date:  2002 Nov-Dec       Impact factor: 2.144

2.  Dynamical models of tuberculosis and their applications.

Authors:  Carlos Castillo-Chavez; Baojun Song
Journal:  Math Biosci Eng       Date:  2004-09       Impact factor: 2.080

3.  Lyapunov functions for tuberculosis models with fast and slow progression.

Authors:  C Connell McCluskey
Journal:  Math Biosci Eng       Date:  2006-10       Impact factor: 2.080

Review 4.  Brucellosis in wildlife.

Authors:  J Godfroid
Journal:  Rev Sci Tech       Date:  2002-08       Impact factor: 1.181

5.  Zoonotic Transmission of Waterborne Disease: A Mathematical Model.

Authors:  Edward K Waters; Andrew J Hamilton; Harvinder S Sidhu; Leesa A Sidhu; Michelle Dunbar
Journal:  Bull Math Biol       Date:  2016-01-05       Impact factor: 1.758

6.  Extending the type reproduction number to infectious disease control targeting contacts between types.

Authors:  Zhisheng Shuai; J A P Heesterbeek; P van den Driessche
Journal:  J Math Biol       Date:  2012-09-02       Impact factor: 2.259

7.  A network control theory approach to modeling and optimal control of zoonoses: case study of brucellosis transmission in sub-Saharan Africa.

Authors:  Sandip Roy; Terry F McElwain; Yan Wan
Journal:  PLoS Negl Trop Dis       Date:  2011-10-11

8.  Zoonotic disease research in East Africa.

Authors:  Naomi Kemunto; Eddy Mogoa; Eric Osoro; Austin Bitek; M Kariuki Njenga; S M Thumbi
Journal:  BMC Infect Dis       Date:  2018-11-03       Impact factor: 3.090

Review 9.  Prediction and prevention of the next pandemic zoonosis.

Authors:  Stephen S Morse; Jonna A K Mazet; Mark Woolhouse; Colin R Parrish; Dennis Carroll; William B Karesh; Carlos Zambrana-Torrelio; W Ian Lipkin; Peter Daszak
Journal:  Lancet       Date:  2012-12-01       Impact factor: 79.321

10.  Living at the edge of an interface area in Zimbabwe: cattle owners, commodity chain and health workers' awareness, perceptions and practices on zoonoses.

Authors:  B M Gadaga; E M C Etter; B Mukamuri; K J Makwangudze; D M Pfukenyi; G Matope
Journal:  BMC Public Health       Date:  2016-01-28       Impact factor: 3.295

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  1 in total

1.  Milk and meat consumption patterns and the potential risk of zoonotic disease transmission among urban and peri-urban dairy farmers in Ethiopia.

Authors:  Tilaye Teklewold Deneke; Adam Bekele; Henrietta L Moore; Tadele Mamo; Gizat Almaw; Getnet Abie Mekonnen; Adane Mihret; Rea Tschopp; Likawent Yeheyis; Catherine Hodge; James L N Wood; Stefan Berg
Journal:  BMC Public Health       Date:  2022-02-03       Impact factor: 4.135

  1 in total

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