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战斗成本结构对战斗行为的影响。

The effect of fight cost structure on fighting behaviour.

作者信息

Broom Mark, Johanis Michal, Rychtář Jan

机构信息

Department of Mathematics, City University London, Northampton Square, London, EC1V 0HB, UK,

出版信息

J Math Biol. 2015 Oct;71(4):979-96. doi: 10.1007/s00285-014-0848-x. Epub 2014 Dec 3.

Abstract

A common feature of animal populations is the stealing by animals of resources such as food from other animals. This has previously been the subject of a range of modelling approaches, one of which is the so called "producer-scrounger" model. In this model a producer finds a resource that takes some time to be consumed, and some time later a (generally) conspecific scrounger discovers the producer with its resource and potentially attempts to steal it. In this paper we consider a variant of this scenario where each individual can choose to invest an amount of energy into this contest, and the level of investment of each individual determines the probability of it winning the contest, but also the additional cost it has to bear. We analyse the model for a specific set of cost functions and maximum investment levels and show how the evolutionarily stable behaviour depends upon them. In particular we see that for high levels of maximum investment, the producer keeps the resource without a fight for concave cost functions, but for convex functions the scrounger obtains the resource (albeit at some cost).

摘要

动物群体的一个常见特征是动物会从其他动物那里窃取食物等资源。此前这一直是一系列建模方法的研究对象,其中一种就是所谓的“生产者 - 窃取者”模型。在这个模型中,一个生产者找到一种需要花费一些时间才能消耗完的资源,一段时间后,(通常是)同种的窃取者发现了拥有该资源的生产者,并有可能试图窃取它。在本文中,我们考虑这种情景的一个变体,即每个个体可以选择投入一定量的能量参与这场竞争,每个个体的投入水平决定了其赢得竞争的概率,同时也决定了它必须承担的额外成本。我们针对一组特定的成本函数和最大投入水平对该模型进行分析,并展示进化稳定行为是如何依赖于它们的。特别地,我们发现对于高水平的最大投入,对于凹成本函数,生产者无需争斗就能保留资源,但对于凸函数,窃取者会获得资源(尽管要付出一些代价)。

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