习得性行为回避可以改变水传播传染病模型中的爆发动态。

IF 2.3 4区 数学 Q2 BIOLOGY
Anna J Poulton, Stephen P Ellner
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引用次数: 0

摘要

许多动物在面对疾病时表现出回避行为。例如,在某些种类的青蛙中,感染真菌疾病壶菌病后存活下来的个体可能会学会避开病原体存在的区域。壶菌病已经导致世界范围内许多两栖动物种群数量的大幅下降,这是研究这些行为动力学的一个高度相关的例子。在这里,我们开发隔间ODE模型来研究动物在应对水传播传染病时的回避行为的流行病学后果。有回避行为的个体感染的可能性较小,但回避也可能导致死亡风险增加。我们将爆发动态与先天(出生时就存在)或习得(感染后获得)的回避行为进行比较。我们也考虑如何管理诱导学习回避可能会影响最终的动态。利用动力系统理论的方法,我们计算了每个模型的基本再现数,分析了系统的平衡稳定性,并进行了详细的分岔分析。我们表明,当[公式:见文本]可能与习得性回避有关,但与先天回避无关时,疾病会持续存在。我们的研究结果表明,诱导行为回避的管理实际上可能导致这种情况,但对于高死亡率的疾病(例如壶菌病)也不太可能发生。此外,习得回避模型还表现出先天回避模型所没有的协同维数-1和-2分叉。基于壶菌病的参数模拟用于展示这些特征,并将结果与先天,习得和无回避行为进行比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Learned behavioral avoidance can alter outbreak dynamics in a model for waterborne infectious diseases.

Learned behavioral avoidance can alter outbreak dynamics in a model for waterborne infectious diseases.

Learned behavioral avoidance can alter outbreak dynamics in a model for waterborne infectious diseases.

Learned behavioral avoidance can alter outbreak dynamics in a model for waterborne infectious diseases.

Many animals show avoidance behavior in response to disease. For instance, in some species of frogs, individuals that survive infection of the fungal disease chytridiomycosis may learn to avoid areas where the pathogen is present. As chytridiomycosis has caused substantial declines in many amphibian populations worldwide, it is a highly relevant example for studying these behavioral dynamics. Here we develop compartmental ODE models to study the epidemiological consequences of avoidance behavior of animals in response to waterborne infectious diseases. Individuals with avoidance behavior are less likely to become infected, but avoidance may also entail increased risk of mortality. We compare the outbreak dynamics with avoidance behavior that is innate (present from birth) or learned (gained after surviving infection). We also consider how management to induce learned avoidance might affect the resulting dynamics. Using methods from dynamical systems theory, we calculate the basic reproduction number [Formula: see text] for each model, analyze equilibrium stability of the systems, and perform a detailed bifurcation analysis. We show that disease persistence when [Formula: see text] is possible with learned avoidance, but not with innate avoidance. Our results imply that management to induce behavioral avoidance can actually cause such a scenario, but it is also less likely to occur for high-mortality diseases (e.g., chytridiomycosis). Furthermore, the learned avoidance model demonstrates a variety of codimension-1 and -2 bifurcations not found in the innate avoidance model. Simulations with parameters based on chytridiomycosis are used to demonstrate these features and compare the outcomes with innate, learned, and no avoidance behavior.

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来源期刊
CiteScore
3.30
自引率
5.30%
发文量
120
审稿时长
6 months
期刊介绍: The Journal of Mathematical Biology focuses on mathematical biology - work that uses mathematical approaches to gain biological understanding or explain biological phenomena. Areas of biology covered include, but are not restricted to, cell biology, physiology, development, neurobiology, genetics and population genetics, population biology, ecology, behavioural biology, evolution, epidemiology, immunology, molecular biology, biofluids, DNA and protein structure and function. All mathematical approaches including computational and visualization approaches are appropriate.
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