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Exact(2)
The mean canopy depth is L ¯ = H ¯ − z ∗ + d.
Either way, assuming that C is relatively stable, the mean canopy depth is approximately linear in 1/Na/2, or in terms of the average spacing S = 1 / N, approximately linear in S a.
Similar(58)
That agrees with eq. (12) for a=1 (Beekhuis' canopy depth was based on stand top height instead of mean height, so that his intercept includes the difference between those height measures).
Mean canopy profile height.
mean canopy height.
Or seen in another way; an equilibrium canopy depth of 5 to 10 m.
Stand basal area, mean canopy height, and canopy cover index all declined with increase in elevation.
Stand-level implications for canopy depth, distribution modelling and total productivity were examined.
Top row echo-based mean canopy height; second row CHM-based mean canopy height; third row echo-based FC; bottom row CHM-based FC.
We use mean canopy height and AGB estimates to address this.
The first exponential model used only the mean canopy height as explanatory variable.
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