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Bootstrap evaluation of a young Douglas-fir height growth model for the Pacific northwest.

机译:对太平洋西北部年轻道格拉斯冷杉高度生长模型的引导评估。

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We evaluated the stability of a complex regression model developed to predict the annual height growth of young Douglas-fir. This model is highly nonlinear and is fit in an iterative manner for annual growth coefficients from data with multiple periodic remeasurement intervals. The traditional methods for such a sensitivity analysis either involve laborious math or rely on prior knowledge of parameter behavior. To achieve our goals, we incorporate a bootstrap approach to obtain estimates of the distribution of predicted height growth for any set of input variables. This allows for a sensitivity analysis with knowledge of the probability of a given outcome. The bootstrap distributions should approximate the variation we might expect from running the model on numerous independent datasets. From the variation in the model parameters, we are able to produce ranges of height growth prediction error falling under a given probability of occurrence. By evaluating these ranges under several combinations of input variables that represent extreme situations, we are able to visualize the stability of the model under each situation. Each of the four components of the model can be investigated separately, which allows us to determine which components of the model might benefit from reformulation. In this case we find that the model is less stable in extremely high site index, especially under low vegetation competition. Other than the computing time involved with the bootstrap, most of the analysis is fairly quick and easy to perform.
机译:我们评估了一个复杂的回归模型的稳定性,该模型用于预测道格拉斯冷杉幼年的身高增长。该模型是高度非线性的,并且以迭代方式拟合了来自具有多个定期重新测量间隔的数据的年增长系数。这种敏感性分析的传统方法要么涉及费力的数学运算,要么依赖于参数行为的先验知识。为了实现我们的目标,我们采用了一种引导方法来获取任何一组输入变量的预测身高增长分布的估计值。这样就可以进行敏感性分析,并了解给定结果的可能性。引导分布应近似于我们在众多独立数据集上运行模型时可能期望的变化。通过模型参数的变化,我们能够产生在给定的发生概率下的高度增长预测误差范围。通过在代表极端情况的几种输入变量组合下评估这些范围,我们可以可视化每种情况下模型的稳定性。可以分别研究模型的四个组件中的每个组件,这使我们能够确定模型的哪些组件可以从重新制定中受益。在这种情况下,我们发现该模型在极高的站点指数下不稳定,尤其是在植被竞争较低的情况下。除了引导程序所需的计算时间外,大多数分析都相当快速且易于执行。

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