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Developing an Improved Parameter Estimation Method for the Segmented Taper Equation through Combination of Constrained Two-Dimensional Optimum Seeking and Least Square Regression

机译:通过约束二维最优寻和最小二乘回归相结合的方法来开发分段锥方程参数估计的改进方法

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摘要

The segmented taper equation has great flexibility and is widely applied in exiting taper systems. The unconstrained least square regression (ULSR) was generally used to estimate parameters in previous applications of the segmented taper equations. The joint point parameters estimated with ULSR may fall outside the feasible region, which leads to the results of the segmented taper equation being uncertain and meaningless. In this study, a combined method of constrained two-dimensional optimum seeking and least square regression (CTOS & LSR) was proposed as an improved method to estimate the parameters in the segmented taper equation. The CTOS & LSR was compared with ULSR for both individual tree-level equation and the population average-level equation using data from three tropical precious tree species ( Castanopsis hystrix , Erythrophleum fordii , and Tectona grandis ) in the southwest of China. The differences between CTOS & LSR and ULSR were found to be significant. The segmented taper equation estimated using CTOS & LSR resulted in not only increased prediction accuracy, but also guaranteed the parameter estimates in a more meaningful way. It is thus recommended that the combined method of constrained two-dimensional optimum seeking and least square regression should be a preferred choice for this application. The computation procedures required for this method is presented in the article.
机译:分段锥度方程具有很大的灵活性,被广泛应用于现有的锥度系统中。在分段锥度方程的先前应用中,通常使用无约束最小二乘回归(ULSR)来估计参数。用ULSR估计的关节点参数可能落在可行区域之外,这导致分段锥度方程的结果不确定且毫无意义。在这项研究中,提出了一种约束二维最优寻道和最小二乘回归(CTOS&LSR)的组合方法,作为估计分段锥度方程中参数的一种改进方法。利用来自中国西南部的三种热带珍贵树种(栗锥栗,赤藓和大圆柏)的数据,将CTOS和LSR与ULSR进行了个体树木水平方程和种群平均水平方程的比较。发现CTOS和LSR与ULSR之间存在显着差异。使用CTOS和LSR估计的分段锥度方程不仅可以提高预测精度,而且可以更有意义地保证参数估计。因此,建议将约束二维最佳搜索和最小二乘回归的组合方法作为此应用程序的首选。本文介绍了此方法所需的计算过程。

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