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用简单最大熵模型刻画跨分类群和生态系统的物种丰度分布。

Characterizing species abundance distributions across taxa and ecosystems using a simple maximum entropy model.

机构信息

Department of Biology and the Ecology Center, Utah State University, Logan, Utah 84322, USA.

出版信息

Ecology. 2012 Aug;93(8):1772-8. doi: 10.1890/11-2177.1.

Abstract

The species abundance distribution (SAD) is one of themost studied patterns in ecology due to its potential insights into commonness and rarity, community assembly, and patterns of biodiversity. It is well established that communities are composed of a few common and many rare species, and numerous theoretical models have been proposed to explain this pattern. However, no attempt has been made to determine how well these theoretical characterizations capture observed taxonomic and global-scale spatial variation in the general form of the distribution. Here, using data of a scope unprecedented in community ecology, we show that a simple maximum entropy model produces a truncated log-series distribution that can predict between 83% and 93% of the observed variation in the rank abundance of species across 15 848 globally distributed communities including birds, mammals, plants, and butterflies. This model requires knowledge of only the species richness and total abundance of the community to predict the full abundance distribution, which suggests that these factors are sufficient to understand the distribution for most purposes. Since geographic patterns in richness and abundance can often be successfully modeled, this approach should allow the distribution of commonness and rarity to be characterized, even in locations where empirical data are unavailable.

摘要

物种丰富度分布(SAD)是生态学中研究最多的模式之一,因为它有可能深入了解常见性和稀有性、群落组装和生物多样性模式。众所周知,群落由少数常见物种和许多稀有物种组成,并且已经提出了许多理论模型来解释这种模式。然而,尚未尝试确定这些理论特征在分类学和全球尺度的空间变异方面,在一般分布形式上,能够在多大程度上捕捉到观察到的变化。在这里,我们使用社区生态学前所未有的范围的数据,表明一个简单的最大熵模型产生了截断的对数级数分布,该分布可以预测在包括鸟类、哺乳动物、植物和蝴蝶在内的 15848 个全球分布的群落中,物种丰度等级的观测变化的 83%到 93%。该模型仅需要了解群落的物种丰富度和总丰度即可预测完整的丰度分布,这表明这些因素足以在大多数情况下理解分布。由于丰富度和丰度的地理模式通常可以成功地建模,因此这种方法应该可以用来描述常见性和稀有性的分布,即使在没有经验数据的地方也是如此。

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