2001
DOI: 10.2307/2679956
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Architecture of a Cool-Temperate Rain Forest Canopy

Abstract: There have been few descriptions of tree crown asymmetry and its development. Here I present the most comprehensive geometric description to date of crown asymmetry within a forest canopy and use allometric, trigonometric, and growth analyses to tentatively identify the dominant cause.A 25.6 ϫ 25.6 m quadrat within a pure stand of Atherosperma moschatum Labillardière (Monimiaceae) in Tasmania was mapped with respect to the locations of tree trunks and crowns. Trunk girths and tree heights were also measured. T… Show more

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Cited by 4 publications
(9 citation statements)
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“…This increase documented in earlier studies is especially evident in aggregated populations, and similar to the findings here (Fig. ), several studies have shown that crown centers are often more regularly spaced compared to stem locations (Ishizuka , Olesen ; but see Getzin and Wiegand ).…”
Section: Discussionsupporting
confidence: 91%
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“…This increase documented in earlier studies is especially evident in aggregated populations, and similar to the findings here (Fig. ), several studies have shown that crown centers are often more regularly spaced compared to stem locations (Ishizuka , Olesen ; but see Getzin and Wiegand ).…”
Section: Discussionsupporting
confidence: 91%
“…Although our models clearly supported the role of directional solar radiation as a determinant of crown asymmetry, the influence of solar radiation or topography (determinants for the above‐canopy radiation) has been variably reported in earlier studies (Getzin and Wiegand ). In the boreal zone, characterized by low and directional sun angles this has been more consistently documented (Rouvinen and Kuuluvainen , Skatter and Kucera ), compared to studies from lower latitudes (Gavrikov et al , Frech et al ; but see Olesen ). Similarly, earlier studies on asymmetries owing to slope directions have reported varying results (Umeki , Muth and Bazzaz ).…”
Section: Discussionmentioning
confidence: 86%
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“…see [13]), with the fact that trees are extremely plastic and opportunistic in their growth ([14], [15], [16], [17]). Because of this growth plasticity, canopy trees form complex, irregular, tessellating crowns, that usually do not grow into each other, and that tend to fill most or all of the canopy space (e.g.…”
Section: Introductionmentioning
confidence: 99%
“…Allometric variation between height and diameter usually follows one of three main models: (1) geometric similarity (allometric coefficient = 1), with diameter and height increasing proportionally (King 1990;Niklas 1995;Olesen 2001;Silveira et al 2012), which serves as a null model of tree proportions, thus, not related to any mechanical principle (King 2011); (2) elastic similarity (coefficient = 0.67) where the diameter is just large enough to prevent falling or bending resulting from the individual's weight (McMahon 1973;McMahon & Kronauer 1976); and (3) stress similarity (coefficient = 0.5) where the physical stress resulting from the constant action of wind and weight of the plant (Dean & Long 1986) is evenly distributed along the trunk's height (McMahon & Kronauer 1976). Individual tree species may exhibit different height/trunk allometries in different environments (Archibald & Bond 2003;Weiner 2004;Siqueira 2006;Harja et al 2012), and the ability to be plastic for allometry may be important for the survival and spread of an introduced tree species across different environments, because allometry changes may result in an increase in fitness (Chun et al 2007) and/or in homeostasis (Davidson et al 2011).…”
Section: Introductionmentioning
confidence: 99%