A mathematical model for Chagas disease transmission with neighboring villages

IF 1.3 Q3 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Frontiers in Applied Mathematics and Statistics Pub Date : 2023-08-16 DOI:10.3389/fams.2023.1225137
Daniel J. Coffield, A. Spagnuolo, Ryan Capouellez, G. Stryker
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Abstract

Chagas disease has been the target of widespread control programs, primarily through residual insecticide treatments. However, in some regions like the Gran Chaco, these efforts have failed to sufficiently curb the disease. Vector reinfestation into homes and vector resistance to insecticides are possible causes of the control failure. This work proposes a mathematical model for the dynamics of Chagas disease in neighboring rural villages of the Gran Chaco region, incorporating human travel between the villages, passive vector migration, and insecticide resistance. Computational simulations across a wide variety of scenarios are presented. The simulations reveal that the effects of human travel and passive vector migration are secondary and unlikely to play a significant role in the overall dynamics, including the number of human infections. The numerical results also show that insecticide resistance causes a notable increase in infections and is an especially important source of reinfestation when spraying stops. The results suggest that control strategies related to migration and travel between the villages are unlikely to yield meaningful benefit and should instead focus on other reinfestation sources like domestic foci that survive insecticide spraying or sylvatic foci.
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恰加斯病与邻村传播的数学模型
查加斯病一直是广泛控制计划的目标,主要是通过残留杀虫剂治疗。然而,在格兰查科等一些地区,这些努力未能充分遏制这种疾病。病媒再次进入家庭和病媒对杀虫剂产生耐药性可能是控制失败的原因。这项工作提出了一个关于大查科地区邻近农村查加斯病动态的数学模型,包括村庄之间的人类旅行、被动病媒迁移和杀虫剂耐药性。介绍了各种场景下的计算模拟。模拟表明,人类旅行和被动媒介迁移的影响是次要的,不太可能在包括人类感染人数在内的总体动态中发挥重要作用。数值结果还表明,杀虫剂耐药性会导致感染显著增加,并且在停止喷洒时是再次感染的一个特别重要的来源。研究结果表明,与村庄之间的迁徙和旅行有关的控制策略不太可能产生有意义的好处,而应该将重点放在其他再感染源上,如在喷洒杀虫剂后幸存下来的家庭感染源或森林感染源。
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来源期刊
Frontiers in Applied Mathematics and Statistics
Frontiers in Applied Mathematics and Statistics Mathematics-Statistics and Probability
CiteScore
1.90
自引率
7.10%
发文量
117
审稿时长
14 weeks
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