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Optimal carbon partitioning helps reconcile the apparent divergence between optimal and observed canopy profiles of photosynthetic capacity
Author(s) -
Buckley Thomas N.
Publication year - 2021
Publication title -
new phytologist
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 3.742
H-Index - 244
eISSN - 1469-8137
pISSN - 0028-646X
DOI - 10.1111/nph.17199
Subject(s) - canopy , photosynthetic capacity , photosynthesis , irradiance , atmospheric sciences , environmental science , carbon fibers , carbon sequestration , stomatal conductance , carbon sink , carbon dioxide , mathematics , botany , ecology , biology , ecosystem , physics , algorithm , quantum mechanics , composite number
Summary Photosynthetic capacity per unit irradiance is greater, and the marginal carbon revenue of water (∂ A /∂ E ) is smaller, in shaded leaves than sunlit leaves, apparently contradicting optimization theory. I tested the hypothesis that these patterns arise from optimal carbon partitioning subject to biophysical constraints on leaf water potential. In a whole plant model with two canopy modules, I adjusted carbon partitioning, nitrogen partitioning and leaf water potential to maximize carbon profit or canopy photosynthesis, and recorded how gas exchange parameters compared between shaded and sunlit modules in the optimum. The model predicted that photosynthetic capacity per unit irradiance should be larger, and ∂ A /∂ E smaller, in shaded modules compared to sunlit modules. This was attributable partly to radiation‐driven differences in evaporative demand, and partly to differences in hydraulic conductance arising from the need to balance marginal returns on stem carbon investment between modules. The model verified, however, that invariance in the marginal carbon revenue of N (∂ A /∂ N ) is in fact optimal. The Cowan–Farquhar optimality solution (invariance of ∂ A /∂ E ) does not apply to spatial variation within a canopy. The resulting variation in carbon–water economy explains differences in capacity per unit irradiance, reconciling optimization theory with observations.

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