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分析物种丰度分布的分形特性和多样性指数。

Analyzing fractal property of species abundance distribution and diversity indexes.

作者信息

Su Qiang

机构信息

University of the Chinese Academy of Sciences, College of Earth Science, No. 19A Yuquan Road, Beijing 100049, China.

出版信息

J Theor Biol. 2016 Mar 7;392:107-12. doi: 10.1016/j.jtbi.2015.12.010. Epub 2015 Dec 30.

Abstract

Community diversity is usually characterized by numerical indexes; however it indeed depends on the species abundance distribution (SAD). Diversity indexes and SAD are based on the same information but treating as separate themes. Ranking species abundance from largest to smallest, the decreasing pattern can give the information about the SAD. Frontier proposed such SAD might be a fractal structure, and first applied the Zipf-Mandelbrot model to the SAD study. However, this model fails to include the Zipf model, and also fails to ensure an integer rank. In this study, a fractal model of SAD was reconstructed, and tested with 104 community samples from 8 taxonomic groups. The results show that there was a good fit of the presented model. Fractal parameter (p) determines the SAD of a community. The ecological significance of p relates to the "dominance" of a community. The correlation between p and classical diversity indexes show that Shannon index decreases and Simpson index increases as p increases. The main purpose of this paper is not to compare with other SADs models; it simply provides a new interpretation of SAD model construction, and preliminarily integrates diversity indexes and SAD model into a broader perspective of community diversity.

摘要

群落多样性通常由数值指标来表征;然而,它实际上取决于物种丰度分布(SAD)。多样性指数和SAD基于相同的信息,但被视为不同的主题。将物种丰度从大到小排序,递减模式可以给出有关SAD的信息。Frontier提出这种SAD可能是一种分形结构,并首次将齐普夫 - 曼德布罗特模型应用于SAD研究。然而,该模型未包含齐普夫模型,也未能确保整数排名。在本研究中,重建了SAD的分形模型,并用来自8个分类组的104个群落样本进行了测试。结果表明所提出的模型拟合良好。分形参数(p)决定了群落的SAD。p的生态意义与群落的“优势度”有关。p与经典多样性指数之间的相关性表明,随着p的增加,香农指数降低,辛普森指数增加。本文的主要目的不是与其他SAD模型进行比较;它只是提供了对SAD模型构建的一种新解释,并初步将多样性指数和SAD模型整合到群落多样性的更广泛视角中。

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