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Partial least squares regression applied to two chemical processes

机译:偏最小二乘回归应用于两个化学过程

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摘要

Chemical processes often have many variables that are being monitored every minute or every second. Often times this can result in "data overload" and useful information that is buried within the collection of data is lost. Techniques that provide a quick method of extracting information from large sets of data can prove to be very beneficial.;Partial Least Squares (PLS) is a regression technique that utilizes principal components analysis (PCA) to reduce the dimension of regression problems. Sets of data can often be broken into two categories: process variables (predictor variables) and product quality variables (predicted variables). PLS attempts to find factors that capture variance in the predictor variables and achieve correlation between the predictor variables and the predicted variables. These factors are then used to regress the predicted variables onto the predictor variables.;PLS$sb{-}$Toolbox 2.01a (which runs in MATLAB$sp{rm TM}$) was used to analyze data from two chemical processes, Process 1 and Process 2. Process 1 consisted of two predicted variables and 33 predictor variables. Process 2 contained one predicted variable and 19 predictor variables. Three regression techniques (PLS, Principle Components Regression (PCR), and Multiple Linear Regression (MLR)) were used to build regression models for each process and the results from each were compared.;PLS provided the best regression model for Process 1. The two predictor variables, Y1 and Y2, were predicted with less than 2.9% error and 9.9% error respectively. None of the regression models were able to provide a good prediction of the predicted variable for Process 2. The models did not detect a substantial change within the predictor variables. It was concluded that the variable (or variables) contributing most heavily to the variation in the predicted variable was not being measured.
机译:化学过程中经常会有许多变量,每分钟或每秒都会受到监视。通常,这可能会导致“数据过载”,并且丢失了埋在数据集合中的有用信息。提供从大型数据集中提取信息的快速方法的技术可能被证明是非常有益的。偏最小二乘(PLS)是一种利用主成分分析(PCA)来减少回归问题的维数的回归技术。数据集通常可以分为两类:过程变量(预测变量)和产品质量变量(预测变量)。 PLS试图找到捕获预测变量中的方差并实现预测变量与预测变量之间的相关性的因素。然后使用这些因素将预测变量回归到预测变量上。; PLS $ sb {-} $ Toolbox 2.01a(在MATLAB $ sp {rm TM} $中运行)用于分析来自两个化学过程的数据,即Process 1和过程2。过程1由两个预测变量和33个预测变量组成。流程2包含一个预测变量和19个预测变量。三种回归技术(PLS,主成分回归(PCR)和多元线性回归(MLR))用于建立每个过程的回归模型,并对每个结果进行比较。; PLS为过程1提供了最佳的回归模型。预测两个预测变量Y1和Y2的误差分别小于2.9%和9.9%。没有一个回归模型能够对过程2的预测变量提供良好的预测。该模型未检测到预测变量内的实质性变化。得出的结论是,没有对导致预测变量变化最大的一个或多个变量进行测量。

著录项

  • 作者

    True, Jason Carl.;

  • 作者单位

    University of Louisville.;

  • 授予单位 University of Louisville.;
  • 学科 Chemical engineering.
  • 学位 M.Eng.
  • 年度 1999
  • 页码 99 p.
  • 总页数 99
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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