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Multivariate Methods for Process Data Analysis - A Batch Process Application

机译:过程数据分析的多元方法-批处理应用

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摘要

A typical feature of modern developments in the chemical industry is the continuous effort to further reduce costs while saving natural resources. One aspect of this development is the implementation of prcess information systems which facilitate access to process data. Modern process information systems record and store chemical process data at virtually any rate and have now become standard for equipping new and retrofitting old plants. With the introduction of this technology, the question emerges of how to make use of the process data to better understand and improve existing processes with respect to quality and costs. One of the characteristics of real-world process data is the large number of highly correlated process variables, a fact which stresses the need for methods for handling these collinearities. Experience from the last decade has shown that methods from multivariate statistics can efficiently deal with this kind of data. Originally developed by Pearson [1] and Hotelling [2] to investigate sociological questions, these techniques have become a leading standard for analyzing high-dimensional, messy and ill-conditioned data. Common to all multivariate techniques is that they project the original high-dimensional variable space onto a lower dimensional subspace which can later be investigated with simple graphical techniques. This dimension reduction is one of the reasons why multivariate techniques such as Principal Component Analysis (PCA) [3] and Partial Least Squares Regression (PLS) [4-6] have become an essential part of the tools for analyzing process data.
机译:化工行业现代发展的一个典型特征是不断努力以进一步降低成本,同时节省自然资源。这一发展的一个方面是实现方便访问过程数据的过程信息系统。现代过程信息系统几乎以任何速率记录和存储化学过程数据,现在已成为装备新设备和改造旧设备的标准。随着这项技术的引入,出现了一个问题,即如何利用过程数据更好地了解和改进现有过程的质量和成本。现实世界过程数据的特征之一是大量高度相关的过程变量,这一事实强调了对处理这些共线性的方法的需求。过去十年的经验表明,多元统计方法可以有效处理此类数据。最初由Pearson [1]和Hotelling [2]开发以研究社会学问题,这些技术已成为分析高维,混乱和病态数据的领先标准。所有多元技术的共同点是,它们将原始的高维变量空间投影到低维子空间上,随后可以使用简单的图形技术对其进行研究。这种降维是为什么多元技术(例如主成分分析(PCA)[3]和偏最小二乘回归(PLS)[4-6])成为分析过程数据的工具的重要组成部分的原因之一。

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