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An empirical assessment of tree branching networks and implications for plant allometric scaling models
Author(s) -
Bentley Lisa Patrick,
Stegen James C.,
Savage Van M.,
Smith Duncan D.,
Allmen Erica I.,
Sperry John S.,
Reich Peter B.,
Enquist Brian J.
Publication year - 2013
Publication title -
ecology letters
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 6.852
H-Index - 265
eISSN - 1461-0248
pISSN - 1461-023X
DOI - 10.1111/ele.12127
Subject(s) - scaling , allometry , branching (polymer chemistry) , statistical physics , mathematics , tree (set theory) , biological system , ecology , physics , biology , geometry , combinatorics , materials science , composite material
Several theories predict whole‐tree function on the basis of allometric scaling relationships assumed to emerge from traits of branching networks. To test this key assumption, and more generally, to explore patterns of external architecture within and across trees, we measure branch traits (radii/lengths) and calculate scaling exponents from five functionally divergent species. Consistent with leading theories, including metabolic scaling theory, branching is area preserving and statistically self‐similar within trees. However, differences among scaling exponents calculated at node‐ and whole‐tree levels challenge the assumption of an optimised, symmetrically branching tree. Furthermore, scaling exponents estimated for branch length change across branching orders, and exponents for scaling metabolic rate with plant size (or number of terminal tips) significantly differ from theoretical predictions. These findings, along with variability in the scaling of branch radii being less than for branch lengths, suggest extending current scaling theories to include asymmetrical branching and differential selective pressures in plant architectures.