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Links between the species abundance distribution and the shape of the corresponding rank abundance curve

机译:物种丰度分布与相应等级丰度曲线形状之间的联系

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摘要

Species abundance distribution (SAD) is a classic topic of multispecies ecology. Different types of SAD may indicate specific environmental conditions. A possible way to present some properties of a theoretical or empirical SAD is the construction of a rank-abundance curve (RAC). With regard to the applicability of the RAC as a widely used indicator of the structure of a multispecies community and of the ecological status of its habitat, a basic question is the link between the type of SAD and the shape of the associated RAC. One of the simplest ways to characterize a RAC is to determine its concave and convex segments. However, none of ecological textbooks does give a clear-cut guideline concerning this issue. In the paper a connection is presented between some types of SAD and the convex and concave segments of the related RAC: including among others linearity for the geometric SAD (e.g. with communities in early stage of succession), convexity for the Zipf-Mandelbrot SAD (e.g. with communities with slow successional process), and convexity and then concavity with an inflexion point at approximately the mode of the associated histogram for the lognormal SAD (e.g. with climax, equilibrium communities). Our approach has the potential to improve and justify the use of RACs when searching for the determinants of community structure, initiating further studies in this field.
机译:物种丰富度分布(SAD)是多物种生态学的经典话题。不同类型的SAD可能指示特定的环境条件。呈现理论或经验SAD的某些属性的一种可能方法是构建秩-丰度曲线(RAC)。关于RAC是否作为广泛使用的多物种群落结构及其栖息地生态状况指标的适用性,一个基本问题是SAD类型与相关RAC形状之间的联系。表征RAC的最简单方法之一是确定其凹段和凸段。但是,没有一本生态教科书提供关于此问题的明确指南。在本文中,提出了某些类型的SAD与相关RAC的凹凸段之间的联系:其中包括几何SAD的线性(例如,在继承的早期社区),Zipf-Mandelbrot SAD的凸度(例如,具有缓慢的连续过程的社区),然后在近似于对数正态SAD的相关直方图模式下(具有高潮,平衡社区)具有凸点,然后在拐点处具有拐点处的凹面。当寻找社区结构的决定因素时,我们的方法有可能改善和证明使用RAC的合理性,从而开始对该领域的进一步研究。

著录项

  • 来源
    《Ecological indicators》 |2012年第1期|p.1-6|共6页
  • 作者

    Janos Izsak; Sandrine Pavoine;

  • 作者单位

    Department of Systematic Zoology and Ecology, Eoetvoes Lorand University, Pazmany Peter setany I/A, H-1117 Budapest, Hungary;

    Museum national d'Histoire naturelle, Department of Ecology and Management of Biodiversity, CNRS UPMC UMR 7204, 61 rue Buffon, 75005 Paris, France,Mathematical Ecology Research Croup, Department of Zoology, University of Oxford, South Parks Road, Oxford OX1 3PS, UK;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    curve shape; macroecology; pseudo-RAC; rank abundance curve; textbooks;

    机译:曲线形状宏观生态学伪RAC等级丰度曲线教科书;

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