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A derivation of the generalized Korf growth equation and its application

机译:广义Korf增长方程的推导及其应用。

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摘要

Based on the biological hypothesis of tree growth, the generalized Korf growth equation, was derived theoretically. From a standpoint of applications, the equation can be used in two ways associated with the power exponent of p, and two types of growth equations; the Korf-A p>1) and the Korf-B (0<1) were developed and between them, there is the Gompertz equation (p=1) to separate each other. All of the three types of equations are independent. It was concluded that the Korf-A equation could be used to describe the growth of trees, of which inflection point is between 0 and A/e, while the Korf-B equation with the inflection point between A/e and A could be applied to describe the biological population growth. It was found that the Korf-A equation had a better property in describing the growth process of a tree or a stand and its applications to predicting height growth and stand self-thinning showed general good fitness.
机译:基于树木生长的生物学假设,从理论上推导了广义的Korf生长方程。从应用的角度来看,可以用两种与p的幂指数相关联的方式来使用该方程式,并且可以使用两种增长方程式: Korf-A p> 1)和Korf-B(0 <1)被开发出来,它们之间存在Gompertz方程(p = 1)彼此分离。这三种类型的方程式都是独立的。得出的结论是,可以使用Korf-A方程来描述拐点在0和A / e之间的树木的生长,而可以使用拐点在A / e和A之间的Korf-B方程。描述生物种群的增长。结果发现,Korf-A方程在描述树木或林分的生长过程方面具有更好的性能,并且其在预测树高或林分自稀的应用中显示出总体良好的适应性。

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