Understanding and predicting species diversity in ecological
communities is one of the great challenges in community ecology.
Popular recent theory contends that the traits of species are
"neutral" or unimportant to coexistence, yet abundant experimental
evidence suggests that multiple species are able to coexist on the
same limiting resource precisely because they differ in key traits,
such as body size, diet, and resource demand. This book presents a
new theory of coexistence that incorporates two important aspects
of biodiversity in nature--scale and spatial variation in the
supply of limiting resources.
Introducing an innovative model that uses fractal geometry to
describe the complex physical structure of nature, Mark Ritchie
shows how species traits, particularly body size, lead to spatial
patterns of resource use that allow species to coexist. He explains
how this criterion for coexistence can be converted into a "rule"
for how many species can be "packed" into an environment given the
supply of resources and their spatial variability. He then
demonstrates how this rule can be used to predict a range of
patterns in ecological communities, such as body-size
distributions, species-abundance distributions, and species-area
relations. Ritchie illustrates how the predictions closely match
data from many real communities, including those of mammalian
herbivores, grasshoppers, dung beetles, and birds.
This book offers a compelling alternative to "neutral" theory in
community ecology, one that helps us better understand patterns of
biodiversity across the Earth.
General
Imprint: |
Princeton University Press
|
Country of origin: |
United States |
Series: |
Monographs in Population Biology |
Release date: |
October 2009 |
First published: |
2009 |
Authors: |
Mark E. Ritchie
|
Dimensions: |
216 x 140 x 16mm (L x W x T) |
Format: |
Paperback - Trade
|
Pages: |
240 |
ISBN-13: |
978-0-691-09070-2 |
Categories: |
Books >
Earth & environment >
Geography >
General
Promotions
|
LSN: |
0-691-09070-X |
Barcode: |
9780691090702 |
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