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Stand Diameter Distribution Modelling and Prediction Based on Richards Function

机译:基于理查兹函数的林分直径分布建模与预测

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摘要

The objective of this study was to introduce application of the Richards equation on modelling and prediction of stand diameter distribution. The long-term repeated measurement data sets, consisted of 309 diameter frequency distributions from Chinese fir (Cunninghamia lanceolata) plantations in the southern China, were used. Also, 150 stands were used as fitting data, the other 159 stands were used for testing. Nonlinear regression method (NRM) or maximum likelihood estimates method (MLEM) were applied to estimate the parameters of models, and the parameter prediction method (PPM) and parameter recovery method (PRM) were used to predict the diameter distributions of unknown stands. Four main conclusions were obtained: (1) R distribution presented a more accurate simulation than three-parametric Weibull function; (2) the parameters p, q and r of R distribution proved to be its scale, location and shape parameters, and have a deep relationship with stand characteristics, which means the parameters of R distribution have good theoretical interpretation; (3) the ordinate of inflection point of R distribution has significant relativity with its skewness and kurtosis, and the fitted main distribution range for the cumulative diameter distribution of Chinese fir plantations was 0.4∼0.6; (4) the goodness-of-fit test showed diameter distributions of unknown stands can be well estimated by applying R distribution based on PRM or the combination of PPM and PRM under the condition that only quadratic mean DBH or plus stand age are known, and the non-rejection rates were near 80%, which are higher than the 72.33% non-rejection rate of three-parametric Weibull function based on the combination of PPM and PRM.
机译:这项研究的目的是介绍理查兹方程在林分直径分布的建模和预测中的应用。使用了来自中国南方杉木(Cunninghamia lanceolata)人工林的309个直径频率分布的长期重复测量数据集。另外,将150个支架用作拟合数据,另外159个支架用于测试。采用非线性回归法(NRM)或最大似然估计法(MLEM)对模型参数进行估计,参数预测法(PPM)和参数恢复法(PRM)对未知林分的直径分布进行预测。得到了四个主要结论:(1)R分布比三参数威布尔函数具有更精确的模拟; (2)R分布的参数p,q和r被证明是其规模,位置和形状参数,并且与林分特性有很深的关系,这意味着R分布的参数具有良好的理论解释; (3)R分布的拐点纵坐标与偏度和峰度有明显的相关性,杉木人工林累积直径分布的拟合主分布范围为0.4〜0.6; (4)拟合优度测试表明,在仅知道二次平均DBH或加分林龄的情况下,通过基于PRM或PPM和PRM的组合应用R分布,可以很好地估计未知林分的直径分布,并且基于PPM和PRM的三参数威布尔函数的不排斥率接近80%,高于72.33%。

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