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The minimum set of sub-models for simulating stand development consists of individual-tree models for diameter increment and survival.
Despite these problems, Pukkala et al. ([2011]) were able to develop ingrowth models for different species, as well as individual-tree models for diameter increment and survival.
The minimum set of sub-models for simulating stand dynamics on an individual-tree basis consists of tree-level models for diameter increment and survival.
The obtained models for diameter and mechanical strength of MCs have a quadratic relationship with G/C blend ratio, applied voltage and feeding flow rate.
For example, in the case that there are already models for diameter increment and survival, the method can be used to fit ingrowth models using data in which ingrowth trees cannot be separated from the other trees.
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The signs of the predictors again suggest similar growth and survival patterns in all models, but visual inspection reveals that the 'Regression 2' model for diameter increment differs a lot from the other models (Figure 5).
The set of models that was used to simulate stand development (Pukkala et al. 2013) consists of individual-tree model for diameter increment, individual-tree survival function, and an ingrowth model (Vanclay 1994).
One of the main weaknesses in a comprehensive set of drift-flux models is a lack of well-developed models for large diameter pipes, especially at higher void fractions.
Pang et al. developed customised models for biparietal diameter, head circumference, abdominal circumference and femur length, separately, but not for estimated fetal weight [ 9].
Model evaluation for diameter fit and prediction performance was based on the global statistics mean bias (MB), mean absolute bias (MAB) and root mean square error (RMSE).
Quadratic estimated model developed for diameter distribution indicated the optimum conditions to be flow rate of 0.25 ml/h at voltage of 45 kV while the distance and rotating speed are at 8 cm and 1500 rps respectively.
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