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Fluctuation Free Matrix Representation Based HDMR Method to Model Multivariate Data

机译:基于无波动矩阵表示的HDMR方法建模多元数据

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When a multivariate data set in which the sought function values are known only at a number of scattered nodes of the problem's grid is given and it is asked to determine an analytical structure to have the ability of evaluating the function values at the given testing points then High Dimensional Model Representation method is one of the best choice over the standard numerical methods since it is a divide-and-conquer method and an approximation can be obtained. Only disadvantage of this method is an orthogonal geometry need in the given data structure as there exist nonorthogonal structures for the training data sets of real life problems. To bypass this disadvantage we use the Fluctuation Free Approximation Method in the determination process of the HDMR expansion's components. This work deals with this process and builds an algorithm for the univariate approximation through the HDMR method to model the given multivariate data.
机译:如果给出了一个多元数据集,其中仅在问题网格的多个分散节点上才知道所寻找的函数值,并且要求确定一个分析结构以具有在给定测试点处评估函数值的能力,则高维模型表示法是标准方法的最佳选择之一,因为它是一种分而治之的方法,并且可以获得近似值。该方法的唯一缺点是给定数据结构中需要正交几何,因为存在用于生活问题的训练数据集的非正交结构。为了避免这一缺点,我们在确定HDMR扩展组件的过程中使用了自由波动近似法。这项工作处理了这一过程,并通过HDMR方法构建了用于单变量逼近的算法,以对给定的多元数据进行建模。

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