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Multi-way PLS regression: Monotony convergence of tri-linear PLS2 and optimality of parameters

机译:多向PLS回归:三线性PLS2的单调收敛和参数的最优性

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摘要

The tri-linear PLS2 iterative procedure, an algorithm pertaining to the NIPALS framework, is considered. It was previously proposed as a first stage to estimate parameters of the multi-way PLS regression method. It is shown that the tri-linear PLS2 procedure is convergent. The procedure generates a sequence of parameters (scores and loadings), which can be described as increasing or decreasing two specific criteria. Furthermore, a hidden tensor is described allowing tri-linear PLS2 to search its best rank-one approximation. This tensor highlights the link between multi-way PLS regression and the well-known PARAFAC model. The parameters of the multi-way PLS regression method can be computed using three alternative procedures. (C) 2014 Elsevier B.V. All rights reserved.
机译:考虑了与NIPALS框架有关的算法三线性PLS2迭代过程。先前曾提出将其作为估计多向PLS回归方法参数的第一阶段。结果表明,三线性PLS2过程是收敛的。该过程会生成一系列参数(得分和负载),可以描述为增加或减少两个特定标准。此外,描述了一个隐藏的张量,允许三线性PLS2搜索其最佳的秩一近似。该张量突出了多向PLS回归与著名的PARAFAC模型之间的联系。可以使用三种替代方法来计算多向PLS回归方法的参数。 (C)2014 Elsevier B.V.保留所有权利。

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