Optimizing microbe-infected mosquito release: a stochastic model for malaria prevention

Malaria remains a critical public health challenge in Africa, demanding innovative control strategies. This study introduces a novel approach using Microsporidia MB -infected mosquitoes and stochastic optimal control within a Lévy process framework to regulate mosquito release strategies. The primary goal is to optimize Microsporidia MB prevalence within mosquito populations to disrupt Plasmodium transmission to humans. By incorporating Lévy noise into the modeling process, we capture the inherent randomness of mosquito dynamics, improving intervention accuracy. The model, guided by the Hamilton–Jacobi–Bellman (HJB) equation, optimizes release protocols while accounting for key environmental factors like seasonality and temperature fluctuations. Results show that intervention success depends on local climatic conditions, underscoring the need for flexible, region-specific strategies in malaria-endemic areas. Focus regions include Kenya, Ghana, Niger, and Benin, where Microsporidia MB has been confirmed. Findings suggest that targeted mosquito releases could significantly reduce malaria transmission, offering valuable insights for public health efforts.

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Publication Details

Journal
Frontiers in Applied Mathematics and Statistics
Published
2024-11-27
DOI
https://doi.org/10.3389/fams.2024.1465153
Citations
2
Primary Topic
Insect symbiosis and bacterial influences
Type
article
Field-Weighted Citation Impact
1.08
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article

Optimizing microbe-infected mosquito release: a stochastic model for malaria prevention

Shirley Abelman, Steeven Belvinos Affognon, Philip Ngare, Henri E. Z. Tonnang et al.
2 citations
Frontiers in Applied Mathematics and Statistics
Insect symbiosis and bacterial influences
1.08
article

Optimizing microbe-infected mosquito release: a stochastic model for malaria prevention

Shirley Abelman, Steeven Belvinos Affognon, Philip Ngare, Henri E. Z. Tonnang, Jeremy K. Herren, Benard Kipchumba Kiplangat
article en
2 citations

Abstract

Malaria remains a critical public health challenge in Africa, demanding innovative control strategies. This study introduces a novel approach using Microsporidia MB -infected mosquitoes and stochastic optimal control within a Lévy process framework to regulate mosquito release strategies. The primary goal is to optimize Microsporidia MB prevalence within mosquito populations to disrupt Plasmodium transmission to humans. By incorporating Lévy noise into the modeling process, we capture the inherent randomness of mosquito dynamics, improving intervention accuracy. The model, guided by the Hamilton–Jacobi–Bellman (HJB) equation, optimizes release protocols while accounting for key environmental factors like seasonality and temperature fluctuations. Results show that intervention success depends on local climatic conditions, underscoring the need for flexible, region-specific strategies in malaria-endemic areas. Focus regions include Kenya, Ghana, Niger, and Benin, where Microsporidia MB has been confirmed. Findings suggest that targeted mosquito releases could significantly reduce malaria transmission, offering valuable insights for public health efforts.

Frontiers in Applied Mathematics and StatisticsVol. 10
University of Nairobi (KE), International Centre of Insect Physiology and Ecology (KE), University of the Witwatersrand (ZA)
Good health and well-being
Openalex Percentile: Top 21%
Insect symbiosis and bacterial influences
1.08
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Optimizing microbe-infected mosquito release: a stochastic model for malaria prevention — Shirley Abelman, Steeven Belvinos Affognon, et al. · Frontiers in Applied Mathematics and Statistics (2024) | TGRS Research Map | TGRS