跳到主要导航 跳到搜索 跳到主要内容

Testing the independent species' arrangement assertion made by theories of stochastic geometry of biodiversity

  • Thorsten Wiegand
  • , Andreas Huth
  • , Stephan Getzin
  • , Xugao Wang
  • , Zhanqing Hao
  • , C. V. Savitri Gunatilleke
  • , I. A.U. Nimal Gunatilleke
  • Helmholtz Centre for Environmental Research
  • CAS - Shenyang Institute of Applied Ecology
  • University of Peradeniya

科研成果: 期刊稿件文章同行评审

99 引用 (Scopus)

摘要

The assertion that the spatial location of different species is independent of each other is fundamental in major ecological theories such as neutral theory that describes a stochastic geometry of biodiversity. However, this assertion has rarely been tested. Here we use techniques of spatial point pattern analysis to conduct a comprehensive test of the independence assertion by analysing data from three large forest plots with different species richness: a species-rich tropical forest at Barro Colorado Island (Panama), a tropical forest in Sinharaja (Sri Lanka), and a temperate forest in Changbaishan (China). We hypothesize that stochastic dilution effects owing to increasing species richness overpower signals of species associations, thereby yielding approximate species independence. Indeed, the proportion of species pairs showing: (i) no significant interspecific association increased with species richness, (ii) segregation decreased with species richness, and (iii) small-scale interspecific interaction decreased with species richness. This suggests that independence may indeed be a good approximation in the limit of very species-rich communities. Our findings are a step towards a better understanding of factors governing species-rich communities and we propose a hypothesis to explain why species placement in species-rich communities approximates independence.

源语言英语
页(从-至)3312-3320
页数9
期刊Proceedings of the Royal Society B: Biological Sciences
279
1741
DOI
出版状态已出版 - 2012
已对外发布

学术指纹

探究 'Testing the independent species' arrangement assertion made by theories of stochastic geometry of biodiversity' 的科研主题。它们共同构成独一无二的学术指纹。

引用此