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Soft sensing of non-Gaussian processes using ensemble modified independent component regression

机译:使用集成修正的独立分量回归对非高斯过程进行软感测

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摘要

The modified independent component analysis (MICA) has been proposed to tackle some shortcomings which existed in the original ICA iterative procedures and has found wide applications in non-Gaussian data modeling. Motivated by the success of MICA, the modified independent component regression (MICR) method for predicting quality properties of non-Gaussian processes keeps drawing attention within the soft sensing circle. However, the determination logic for non-quadratic functions involved in the iterative procedures of MICA algorithm has always been empirical. Without enough prior knowledge, no theoretical investigation can be carried out to conclusively prove which non-quadratic function is optimal for improving the precision of regression models. The selection of non-quadratic functions is still a challenge that has rarely been attempted. Recognition of this issue activates the current study, which proposes a novel soft sensing approach through taking advantage of ensemble learning strategy. Instead of focusing on a single non-quadratic function, the proposed ensemble MICR (EMICR) method takes all three non-quadratic functions into account and combines multiple base MICR models into an ensemble through assigning different weights. The enhanced soft sensing performance is validated through case studies on three non-Gaussian systems. (C) 2016 Elsevier B.V. All rights reserved.
机译:提出了改进的独立分量分析(MICA),以解决原始ICA迭代过程中存在的一些缺点,并在非高斯数据建模中找到了广泛的应用。由于MICA的成功,用于预测非高斯过程质量特性的改进的独立分量回归(MICR)方法在软传感领域引起了人们的关注。然而,MICA算法的迭代过程中涉及的非二次函数的确定逻辑一直是经验性的。没有足够的先验知识,就无法进行理论研究来最终证明哪种非二次函数最适合提高回归模型的精度。非二次函数的选择仍然是一个很少尝试的挑战。对这一问题的认识激活了当前的研究,该研究提出了一种利用整体学习策略的新型软感测方法。拟议的集成MICR(EMICR)方法不关注单个非二次函数,而是考虑了所有三个非二次函数,并通过分配不同的权重将多个基本MICR模型合并为一个整体。通过对三个非高斯系统的案例研究验证了增强的软感测性能。 (C)2016 Elsevier B.V.保留所有权利。

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