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首页> 外文期刊>Journal of Forest Science >Modelling of tree diameter growth using growth functions parameterised by least squares and Bayesian methods
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Modelling of tree diameter growth using growth functions parameterised by least squares and Bayesian methods

机译:使用最小二乘法和贝叶斯方法参数化的生长函数对树木直径生长进行建模

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The purpose of this paper is to present a new growth and yield function (denoted as KM-function), which was empirically derived from the cumulative density function of the Kumaraswamy probability distribution. KM-function is theoretically well disposed for the prediction of future growth; however, the function also has other theoretical features that make it useful also for retrospective estimation of the past growth frequently used in biological analyses of growth in the initial life stages. In order to demonstrate the practical applicability of the KM-function for growth reconstruction, an investigation of the accuracy of five-year retrospective projections of the real tree diameters obtained by stem analyses of 35 beech trees was done. Bias and accuracy of the new function were compared with bias and accuracy of some well-known growth functions on the same database. Compared functions were parameterised in two ways: by the method of nonlinear least squares and Bayesian methods. Empirical validation of the KM-function confirmed its good theoretical properties when it was used for retrospective estimation of the tree diameter growth. The valuable knowledge of this research is also a finding that the incorporation of a great deal of a priori known facts about the growth of trees and stands in natural conditions of Slovakia into Bayesian parameter estimation led to a decrease in the bias and magnitude of reconstruction errors.
机译:本文的目的是提出一种新的增长和产量函数(称为KM函数),该函数是根据经验从Kumaraswamy概率分布的累积密度函数得出的。 KM函数在理论上可以很好地用于未来增长的预测。但是,该函数还具有其他理论特征,使其也可以用于回顾性估算过去生命的初期增长,而过去增长通常用于生命初期生命增长的生物学分析。为了证明KM函数在生长重建中的实际适用性,对35棵山毛榉树进行茎分析获得的真实树直径的五年回顾性预测的准确性进行了调查。在同一数据库中,将新功能的偏差和准确性与某些知名增长函数的偏差和准确性进行了比较。比较函数的参数设置有两种方式:非线性最小二乘法和贝叶斯方法。当将KM函数用于树木直径增长的回顾性估算时,其经验验证证实了其良好的理论特性。这项研究的宝贵知识也是一项发现,即将斯洛伐克自然条件下有关树木和林分生长的大量先验已知事实纳入贝叶斯参数估计,从而减少了重建误差的偏倚和幅度。 。

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