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在异质景观中构建具有依赖栖息地的生长和扩散的物种传播模型。

Formulating spread of species with habitat dependent growth and dispersal in heterogeneous landscapes.

作者信息

Ramanantoanina Andriamihaja, Hui Cang

机构信息

Centre for Invasion Biology, Department of Mathematical Sciences, Stellenbosch University, Matieland 7602, South Africa; Mathematical and Physical Biosciences, African Institute for Mathematical Sciences, Cape Town 7945, South Africa.

Centre for Invasion Biology, Department of Mathematical Sciences, Stellenbosch University, Matieland 7602, South Africa; Mathematical and Physical Biosciences, African Institute for Mathematical Sciences, Cape Town 7945, South Africa.

出版信息

Math Biosci. 2016 May;275:51-6. doi: 10.1016/j.mbs.2016.02.013. Epub 2016 Mar 8.

Abstract

Habitat heterogeneity can have profound effects on the spreading dynamics of invasive species. Using integro-difference equations, we investigate the spreading dynamics in a one-dimensional heterogeneous landscape comprising alternating favourable and unfavourable habitat patches or randomly generated habitat patches with given spatial autocorrelation. We assume that population growth and dispersal (including emigration probability and dispersal distance) are dependent on habitat quality. We derived an approximation of the rate of spread in such heterogeneous landscapes, suggesting the sensitivity of spread to the periodic length of the alternating favourable and unfavourable patches, as well as their spatial autocorrelation. A dispersal-limited population tends to spread faster in landscapes with shorter periodic length. The spreading dynamics in a heterogeneous landscape was found to be not only dependent on the availability of favourable habitats, but also the dispersal strategy. Estimates of time lag before detection and the condition for boom-and-bust spreading dynamics were explained. Furthermore, rates of spread in heterogeneous landscapes and corresponding homogeneous landscapes were compared, using weighted sums of vital rates.

摘要

栖息地异质性会对入侵物种的扩散动态产生深远影响。我们使用积分差分方程,研究了在由交替出现的适宜和不适宜栖息地斑块或具有给定空间自相关性的随机生成栖息地斑块组成的一维异质景观中的扩散动态。我们假设种群增长和扩散(包括迁出概率和扩散距离)取决于栖息地质量。我们推导了这种异质景观中扩散速率的近似值,表明扩散对交替出现的适宜和不适宜斑块的周期长度及其空间自相关性的敏感性。在周期长度较短的景观中,受扩散限制的种群往往扩散得更快。研究发现,异质景观中的扩散动态不仅取决于适宜栖息地的可用性,还取决于扩散策略。解释了检测前的时间滞后估计以及繁荣-萧条扩散动态的条件。此外,使用生命率的加权和比较了异质景观和相应同质景观中的扩散速率。

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