混合疟疾宿主内感染中种内和种间相互作用的数学模型

IF 1.2 3区 数学 Q1 MATHEMATICS Journal of Mathematical Analysis and Applications Pub Date : 2025-07-01 Epub Date: 2025-01-15 DOI:10.1016/j.jmaa.2025.129251
Malick Pane , Quentin Richard , Ousmane Seydi , Ramsès Djidjou-Demasse
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引用次数: 0

摘要

疟疾对全球健康构成重大挑战,每年报告数百万病例和死亡,主要发生在世卫组织非洲区域和东南亚区域。混合种类疟疾感染很常见,但往往被低估,即使在传播率低的地区也是如此。数学模型有助于研究混合疟疾感染期间宿主内寄生虫的繁殖,但现有模型通常只关注种内或种间动态。然而,物种内和物种间的多样性在宿主内疟疾感染动态中都是至关重要的。在这项研究中,我们引入了间日疟原虫和恶性疟原虫种内和种间相互作用的数学模型,探索它们在宿主内的共同感染动力学。我们建立了模型的属性,并在多物种和多基因型框架下进行了入侵性分析。我们还执行寄生虫随时间在宿主内的一致持久性,并讨论了模型可以模拟的几个典型场景。我们的发现揭示了疟疾合并感染的复杂动态及其临床意义。
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Mathematical modeling of intra- and inter-species interactions in mixed malaria within-host infections
Malaria poses a significant global health challenge, with millions of cases and fatalities reported annually, primarily in the WHO African Region and South-East Asia Region. Mixed-species malaria infections are common but often underestimated, even in regions with low transmission rates. Mathematical models have been instrumental in studying parasite multiplication within hosts during mixed malaria infections, yet existing models typically focus on either intra-species or inter-species dynamics separately. However, both intra- and inter-species diversity are crucial in within-host malaria infection dynamics. In this study, we introduce a mathematical model for intra-species and inter-species interactions between P. vivax and P. falciparum, exploring their co-infection dynamics within hosts. We establish the properties of the model and conduct invasibility analysis in a multi-species and multi-genotypes framework. We also perform the uniform persistence of parasites over time within the host and discuss several typical scenarios that the model can simulate. Our findings shed light on the complex dynamics of malaria co-infections and their clinical implications.
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来源期刊
CiteScore
2.50
自引率
7.70%
发文量
790
审稿时长
6 months
期刊介绍: The Journal of Mathematical Analysis and Applications presents papers that treat mathematical analysis and its numerous applications. The journal emphasizes articles devoted to the mathematical treatment of questions arising in physics, chemistry, biology, and engineering, particularly those that stress analytical aspects and novel problems and their solutions. Papers are sought which employ one or more of the following areas of classical analysis: • Analytic number theory • Functional analysis and operator theory • Real and harmonic analysis • Complex analysis • Numerical analysis • Applied mathematics • Partial differential equations • Dynamical systems • Control and Optimization • Probability • Mathematical biology • Combinatorics • Mathematical physics.
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