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首页> 外文期刊>Chemometrics and Intelligent Laboratory Systems >Complex process monitoring using modified partial least squares method of independent component regression
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Complex process monitoring using modified partial least squares method of independent component regression

机译:使用改进的偏最小二乘法的独立组件回归进行复杂过程监控

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摘要

In this paper, first, some disadvantages of original partial least squares method of independent component analysis (ICA-PLS) are analyzed. Then ICA-PLS is modified for regression purpose. Disadvantages of the original ICA-PLS algorithm are as follows: 1) the regression coefficient matrix and residual matrix cannot been given so that the computation time may increase with the number of samples; and 2) ICA-PLS lacks the ability to give better monitoring performance when the correlation structure of measured variables is nonlinear, which is often the case for industrial processes. To solve the above problems, we modified the original algorithm in following aspects: 1) the regression coefficient matrix and residual matrix in ICA-PLS are given so that the computation time is decreased; and 2) to solve the nonlinear problem, ICA-PLS and kernel trick is first combined for nonlinear regression purpose, which is called iterative ICA-KPLS in this paper. The iterative calculation of ICA-KPLS will be time consuming when the sample number becomes larger. Hence, the regression coefficient matrix and residual matrix in ICA-KPLS are given to avoid the expensive computation time when the number of samples is huge. The proposed methods are applied to the quality prediction in fermentation process and Tennessee Eastman process. Applications indicate that the proposed approach effectively captures the relations in the process variables and use of ICA-KPLS instead of ICA-PLS improves the predictive ability. The expensive computation time is avoided by using the coefficient matrix and residual matrix.
机译:本文首先分析了独立分量分析(ICA-PLS)的原始偏最小二乘法的一些缺点。然后修改ICA-PLS以用于回归。原始ICA-PLS算法的缺点如下:1)无法给出回归系数矩阵和残差矩阵,因此计算时间可能随样本数量的增加而增加; 2)当测量变量的相关结构为非线性时,ICA-PLS缺乏提供更好的监视性能的能力,这在工业过程中通常是这样。为解决上述问题,我们从以下几个方面对原始算法进行了修改:1)给出了ICA-PLS中的回归系数矩阵和残差矩阵,减少了计算时间; 2)为了解决非线性问题,首先将ICA-PLS和核技巧结合起来用于非线性回归,本文将其称为迭代ICA-KPLS。当样本数量变大时,ICA-KPLS的迭代计算将很耗时。因此,给出了ICA-KPLS中的回归系数矩阵和残差矩阵,以避免在样本数量巨大时的昂贵计算时间。将该方法应用于发酵过程和田纳西州伊士曼过程的质量预测。应用表明,所提出的方法有效地捕获了过程变量中的关系,并且使用ICA-KPLS代替ICA-PLS提高了预测能力。通过使用系数矩阵和残差矩阵,避免了昂贵的计算时间。

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