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Partial least squares method based on double mutual information and its application

机译:基于双相信息及其应用的部分最小二乘法

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As we all know, PCA algorithm provides a linear transformation matrix between high and low dimensions, which is processed with dimensionality reduction by means of projection, so as to intercept the main information useful to people. However, the PCA algorithm does not take into account that its residuals may also contain process variables closely related to quality. Therefore, no matter what is done with the extracted ingredients, it is possible to lose important information. PLS considers the deficiencies of PCA and is widely used in quality control systems. However, since there will be non-gaussian interference in the system, the covariance method of the original PLS does not adapt to system interference. Therefore, we propose a PLS method based on double mutual information (DMIPLS) to solve the above problems. This method first use mutual information to calculate the weighted mutual information between process variables X and quality variables Y, select a set of process variables X, which are closely related to the quality variables, to ensure that the following PLS have valid process variables. Then, in the second to calculate the mutual information between residual matrix, to ensure that the residual error matrix of the process variables related to quality is not missing. The problem of non-gaussian interference is solved by using the feature of mutual information. Finally, the effectiveness of the method is verified by the simulation of TE system.
机译:众所周知,PCA算法在高尺寸和低维之间提供线性变换矩阵,其通过投影通过维度降低处理,以拦截对人有用的主要信息。但是,PCA算法不考虑其残差也可能包含与质量密切相关的过程变量。因此,无论用提取的成分完成什么,都可以失去重要信息。请考虑PCA的不足,广泛用于质量控制系统。但是,由于系统中将存在非高斯干扰,因此原始PLS的协方差方法不适应系统干扰。因此,我们提出了一种基于双重信息(DMIPLS)的PLS方法来解决上述问题。该方法首先使用相互信息来计算过程变量x和质量变量y之间的加权互信息,选择一组流程变量x,它与质量变量密切相关,以确保以下PLS具有有效的过程变量。然后,在第二个计算残余矩阵之间的相互信息中,以确保与质量相关的过程变量的剩余误差矩阵不是缺失。使用相互信息的特征来解决非高斯干扰问题。最后,通过对TE系统的仿真来验证该方法的有效性。

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