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A new formulation of the geometric series with applications to oribatid (Acari, Oribatida) species assemblages from human-disturbed Mediterranean areas

机译:几何级数的新公式表示法,适用于受人为干扰的地中海地区的oribatid(Acari,Oribatida)物种组合

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摘要

The mathematical properties of the geometric series are revisited and the model is applied to oribatid mite (Acari, Oribatida) assemblages from Mediterranean areas that have been disturbed by human activity. In the past, the geometric series has been considered an ideal form of Fisher's log model. However, in some cases data fit both models or the geometric series offers a better fit. Data presented in this paper and collected from areas heavily disturbed by human activity show that the species abundance distribution of oribatids is in almost all cases well fitted by the geometric series, indicating a common trend in the response to disturbance of this assemblage. The proposed new version of the model allows interesting applications in environmental monitoring because it is easy to outline the quantitative relationship between the abundance of the most abundant species, the total number of individuals and the total number of species in the sample.
机译:再次讨论了几何级数的数学性质,并将该模型应用于受人类活动干扰的地中海地区的原螨(Acari,Oribatida)组合。过去,几何级数被认为是Fisher测井模型的理想形式。但是,在某些情况下,数据拟合这两个模型或几何级数可以提供更好的拟合度。本文提供的数据以及从受到人类活动严重干扰的地区收集的数据表明,几乎所有情况下,oribatids的物种丰度分布都非常适合几何级数,这表明对这种组合的干扰有一个共同的趋势。该模型的新版本允许在环境监测中进行有趣的应用,因为它很容易勾勒出最丰富的物种的丰度,个体总数和样本总数之间的定量关系。

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