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Data from DBH (diameter at breast height) and total height (H) of trees were also collected.
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In this model it is assumed that the behaviour of any stand of teak evolving in time can be approximated by describing its current state with four state variables: dominant height (H), number of trees per hectare (N), basal area (B), and a measure of site occupancy, using transition functions to estimate the change of states as a function of the current state of the variables.
At each plot, the diameter at breast height (DBH) and height (H) of all trees and shrubs with DBH ≥ 2 cm were measured using calipers and a 5-m pole graduated with 10 cm markings, respectively (Giday et al. 2013).
Then the h-mixtures of trees on [ n] evolving under are not identifiable for h ≥ h0(n).
where k = 1, 2, …, n h, and h = 1, 2, …, n p, n p = number of plots in the sample, and n h = number of trees in the h th plot.
In such stands the k H is independent of trees per ha.
The latter one accounts for local correlation, in the case of h-d modelling of trees of the same sample plot or stand.
(mathbf v _{i}) Factor vector of the (i )th variable S Structure of tree N Number of trees h Height of tree leastT Number of least support tuples at leaf node.
The heights (H) of a subset of trees were measured and the heights of all other trees estimated from D using published allometries (Beets et al. 2012).
Total height (H) of each harvested tree was measured to use as a covariate in biomass model development.
The total height H, of a given tree, was numerically estimated from Equation [1] by searching for the value of H that gave a taper curve that minimised the sum of squared residuals given the observed diameters and heights above ground of the discs from the tree.
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