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Determination of the Processes Driving the Acquisition of Immunity to Malaria Using a Mathematical Transmission Model

机译:使用数学传播模型确定驱动获得疟疾免疫力的过程

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摘要

Acquisition of partially protective immunity is a dominant feature of the epidemiology of malaria among exposed individuals. The processes that determine the acquisition of immunity to clinical disease and to asymptomatic carriage of malaria parasites are poorly understood, in part because of a lack of validated immunological markers of protection. Using mathematical models, we seek to better understand the processes that determine observed epidemiological patterns. We have developed an age-structured mathematical model of malaria transmission in which acquired immunity can act in three ways (“immunity functions”): reducing the probability of clinical disease, speeding the clearance of parasites, and increasing tolerance to subpatent infections. Each immunity function was allowed to vary in efficacy depending on both age and malaria transmission intensity. The results were compared to age patterns of parasite prevalence and clinical disease in endemic settings in northeastern Tanzania and The Gambia. Two types of immune function were required to reproduce the epidemiological age-prevalence curves seen in the empirical data; a form of clinical immunity that reduces susceptibility to clinical disease and develops with age and exposure (with half-life of the order of five years or more) and a form of anti-parasite immunity which results in more rapid clearance of parasitaemia, is acquired later in life and is longer lasting (half-life of >20 y). The development of anti-parasite immunity better reproduced observed epidemiological patterns if it was dominated by age-dependent physiological processes rather than by the magnitude of exposure (provided some exposure occurs). Tolerance to subpatent infections was not required to explain the empirical data. The model comprising immunity to clinical disease which develops early in life and is exposure-dependent, and anti-parasite immunity which develops later in life and is not dependent on the magnitude of exposure, appears to best reproduce the pattern of parasite prevalence and clinical disease by age in different malaria transmission settings. Understanding the effector mechanisms underlying these two immune functions will assist in the design of transmission-reducing interventions against malaria.
机译:获得部分保护性免疫是暴露人群中疟疾流行病学的主要特征。对获得针对临床疾病和无症状携带的疟原虫的免疫力的过程了解甚少,部分原因是缺乏有效的保护性免疫学标记。使用数学模型,我们试图更好地理解确定观察到的流行病学模式的过程。我们已经建立了年龄结构的疟疾传播数学模型,在该模型中,获得性免疫可以通过三种方式发挥作用(“免疫功能”):降低临床疾病的可能性,加快寄生虫的清除速度并提高对亚专利感染的耐受性。根据年龄和疟疾传播强度,允许每种免疫功能的功效发生变化。将结果与坦桑尼亚东北部和冈比亚的地方性环境中的寄生虫流行和临床疾病的年龄模式进行了比较。再现经验数据中的流行病学年龄-流行曲线需要两种类型的免疫功能。获得了一种降低对临床疾病易感性并随着年龄和暴露而发展(半衰期为五年或更长时间)而发展的临床免疫形式,以及一种能更快清除寄生虫病的抗寄生虫免疫形式寿命更长,寿命更长(半衰期> 20 y)。如果抗寄生虫免疫主要是由年龄依赖性的生理过程而不是受暴露量的影响(前提是发生某些暴露),那么抗寄生虫免疫的发展将更好地重现观察到的流行病学模式。不需要对亚专利感染的耐受性来解释经验数据。该模型包括对生命早期发展的临床疾病的免疫力,并具有暴露依赖性;而抗生命周期却生长在生命的后期,并且不依赖于暴露程度的抗寄生虫免疫力,似乎可以最好地重现寄生虫流行和临床疾病的模式。在不同的疟疾传播环境中按年龄划分。了解这两种免疫功能背后的效应器机制将有助于设计针对疟疾的减少传播的干预措施。

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