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Leaf Longevity as a Normalization Constant in Allometric Predictions of Plant Production
Author(s) -
Kihachiro Kikuzawa,
Kenji Seiwa,
Martin J. Lechowicz
Publication year - 2013
Publication title -
plos one
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.99
H-Index - 332
ISSN - 1932-6203
DOI - 10.1371/journal.pone.0081873
Subject(s) - allometry , normalization (sociology) , scaling , biology , longevity , assimilation (phonology) , power function , botany , carbon assimilation , plant species , ecology , photosynthesis , constant (computer programming) , mathematics , mathematical analysis , linguistics , philosophy , genetics , geometry , sociology , anthropology , computer science , programming language
In metabolic scaling theory the size-dependence of plant processes is described by a power function of form Y = Y o M θ where Y is a characteristic such as plant productivity that changes with plant size ( M ) raised to the θ th power and Y o is a normalization constant that adjusts the general relationship across environments and species. In essence, the theory considers that the value of θ arises in the size-dependent relationship between leaf area and vascular architecture that influences plant function and that Y o modulates this general relationship to account for ecological and evolutionary effects on the exchange of resources between plant and environment. Enquist and colleagues have shown from first principles that Y o is a function of carbon use efficiency, the carbon fraction of a plant, the area-specific carbon assimilation rate of a leaf, the laminar area of a leaf, and the mass of a leaf. We show that leaf longevity provides a functional integration of these traits that can serve as a simpler normalization in scaling plant productivity for individual species and potentially for mixed-species communities as well.

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