97th ESA Annual Meeting (August 5 -- 10, 2012)

COS 178-4 - Patterns in species aggregation across spatial scales and species abundances

Friday, August 10, 2012: 9:00 AM
F151, Oregon Convention Center

ABSTRACT WITHDRAWN

Justin A. Kitzes1, Mark Wilber2, Daniel J. McGlinn3 and John Harte1, (1)Energy and Resources Group, University of California, Berkeley, CA, (2)Ecology, Evolution, and Marine Biology, University of California, Santa Barbara, Santa Barbara, CA, (3)Biology, Utah State University, Logan, UT
Justin A. Kitzes, University of California; Mark Wilber, University of California, Santa Barbara; Daniel J. McGlinn, Utah State University; John Harte, University of California

Background/Question/Methods

The study of patterns in species distributions has long been a major focus of ecology.  One metric of particular interest is the species-level spatial abundance distribution (SSAD), the distribution of a species’ abundance in quadrats sampled from a large landscape, which characterizes the degree of aggregation in a species’ distribution. Knowledge of the shape of the SSAD across scales is often important for the construction of species-area relationships, the prediction of species’ abundance from presence-absence data, and the derivation of other similar metrics important to conservation.

The negative binomial distribution is a widely used and flexible model for characterizing the shape of the SSAD, as the fitted value of the clustering parameter k for any species at any spatial scale can be used as a measure of the degree of aggregation exhibited by individuals of that species at that scale. Here we examine the best-fit value of in seven ecosystems (four tropical forests, a temperate forest, a serpentine grassland, and a desert) across a variety of spatial scales, uncover evidence for systematic trends in this parameter, and explore the implications of these trends.

Results/Conclusions

Across all data sets, we find that k increases with species abundance, quadrat area, and mean species abundance per quadrat approximately as a power law with a slope of 0.5. For many species, at many scales, values of k cluster near 1, suggesting a geometric distribution for the SSAD that matches the predictions of the recent Maximum Entropy Theory of Ecology. A random placement model (k -> infinity) is a poor fit for most examined species and scales. 

We suggest that the observed trends in species aggregation across scales may be a candidate for a universal macroecological pattern that should be used to guide the further development of macroecological theory. Although inferring ecological process from pattern alone is problematic, we note that a negative binomial SSAD can arise from a simple quadrat-scale mechanistic model of birth, death, and immigration. This simple model suggests that the observed relationship between k and area can arise naturally when dispersal distances are small relative to quadrat area, while the observed relationship between k and species abundance would require a positive relationship between species abundance and dispersal distance.