Deriving Tree Crown Distributions from Diameter at Breast Height

F. N. Ogana, J. H. Dau
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引用次数: 4

Abstract

The distribution of crown diameter is important for assessing crown social class, monitoring forest health and wildlife management. However, the direct measurement of crown diameter is relative difficult, and as such, it is often predicted from diameter at breast based on a simple relationship. Therefore, in this study, the crown diameter distribution of Parkia biglobosa was derived from Dbh using Weibull and Log-Logistic functions. A total of 284 trees were measured from Parkia biglobosa plantation in Makurdi, Nigeria. Four methods were used for Weibull distribution including maximum likelihood (MLE), moments, percentiles and cumulative distribution function regression (CDFreg). MLE and CDFreg were used for Log-Logistic function. Transformation technique was used to transform the Dbh to crown distribution based on a simple allometric relationship between the variables. Kolmogorov-Smirnov (Dn), Cramer-von Mises statistic (W2) and Reynolds error index (EI) were used to assess the derived crown diameter distribution. The result showed that the underlying diameter distribution followed Weibull and Log-Logistic distributions. The fitted allometric equation was of the form: . MLE and CDFreg were the best methods for Weibull and Log-Logistic functions, respectively. The Dn, W2 and EI were 0.071, 0.0265 and 0.3434, respectively for MLE; and 0.0931, 0.0367 and 0.4171, respectively for CDFreg. In all methods, the observed and derived crown distributions were not significant at 20% (Dα=0.339). Thus, given the diameter distribution, the tree crown distribution of Parkia biglobosa can be derived. This would be useful for determination of the crown social class.
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从树冠胸高处的直径推算树冠分布
树冠直径的分布对评估树冠社会等级、监测森林健康和野生动物管理具有重要意义。然而,直接测量冠径是相对困难的,因此,它通常是基于一个简单的关系从乳房直径预测。因此,本研究利用威布尔函数和Log-Logistic函数,从胸径出发,推导出了枇杷树冠直径的分布。在尼日利亚马库尔迪的白桦人工林共测量了284棵树。威布尔分布采用了极大似然(MLE)、矩、百分位数和累积分布函数回归(CDFreg)四种方法。Log-Logistic函数采用MLE和CDFreg。利用简单的异速生长关系,利用变换技术将胸径值转化为树冠分布。采用Kolmogorov-Smirnov (Dn)、Cramer-von Mises统计量(W2)和Reynolds误差指数(EI)对冠径分布进行评价。结果表明,下径分布符合威布尔分布和Log-Logistic分布。拟合的异速生长方程为:。MLE和CDFreg分别是Weibull和Log-Logistic函数的最佳方法。MLE的Dn、W2和EI分别为0.071、0.0265和0.3434;CDFreg分别为0.0931、0.0367和0.4171。在所有方法中,观察到的树冠分布和推导出的树冠分布在20%时均不显著(Dα=0.339)。因此,在已知树冠直径分布的情况下,可以推导出树冠的分布。这将有助于确定王室社会阶层。
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