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Stem Taper Equations for Estimating Merchantable Volume of Lebanon Cedar Trees in the Taurus Mountains, Southern Turkey

机译:估算土耳其南部金牛座黎巴嫩雪松可交易量的茎锥度方程

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摘要

Taper models are one of several necessary components in modern forest inventory and/or management planning systems, giving information on diameter at any point along the tree stem. This information can be used to estimate stem volume and to classify the structure of the tree. This study aimed to assess the performance of different types of taper equations for predicting tree diameter at a specific height, height to a specific diameter, and merchantable volume for Lebanon cedar (Cedrus libani A. Rich.). Ten commonly used and well-known taper functions were evaluated. Appropriate statistical procedures were used in model fitting to account for the problems of autocorrelation and multicollinearity in the hierarchical data that are associated with the construction of taper models. The compatible segmented model of Clark et al. (USDA For. Serv., Res. Pap. SE-282, Southern Research Station, Asheville, NC, 1991) was superior to the other equations in describing the stem profile, estimating height to a specific diameter, and estimating merchantable volume for Lebanon cedar when upper stem diameter measurements were available, whereas the taper equation of Fang et al. (For. Sci. 46: 1-12, 2000) performed well when those measurements were unavailable. The equation of Kozak (For. Chron. 80: 507-515, 2004) had lower R-2 and higher root mean square error and Akaike information criterion values compared with those for the other taper equations. In general, segmented taper equations provided more accurate predictions than variable-form models. The equations developed in this study are fundamental tools for use in forestry practices and can help forest managers in the area of study.
机译:锥度模型是现代森林清查和/或管理计划系统中几个必不可少的组成部分之一,它提供了沿树干的任何位置的直径信息。该信息可用于估计茎的体积和对树的结构进行分类。这项研究旨在评估不同类型的锥度方程式的性能,以预测黎巴嫩雪松(Cedrus libani A. Rich。)在特定高度,特定直径的高度和可交易量下的树木直径。评价了十种常用和众所周知的锥度函数。在模型拟合中使用适当的统计程序来解决与锥度模型的构建相关的层次数据中的自相关和多重共线性问题。 Clark等人的兼容分段模型。 (USDA For。Serv。,Res。Pap。SE-282,Southern Research Station,阿什维尔,北卡罗来纳州,1991年)在描述茎的轮廓,估计特定直径的高度以及估计黎巴嫩的可交易量方面优于其他等式。可以使用上部茎径测量得到的雪松,而Fang等人的锥度方程。 (For Sci。46:1-12,2000)在这些测量不可用时表现良好。与其他锥度方程相比,Kozak方程(For。Chron。80:507-515,2004年)具有较低的R-2和较高的均方根误差和Akaike信息标准值。通常,分段锥度方程比可变形式模型提供更准确的预测。这项研究中开发的方程式是用于林业实践的基本工具,可以帮助研究领域的森林管理者。

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