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Development of Adaptive Soft Sensor Using Locally Weighted Kernel Partial Least Square Model

机译:使用局部加权核心局部最小二乘模型的自适应软传感器的开发

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Locally weighted partial least square (LW-PLS) model has been commonly used to develop adaptive soft sensors and process monitoring for numerous industries which include pharmaceutical, petrochemical, semiconductor, wastewater treatment system and biochemical. The advantages of LW-PLS model are its ability to deal with a large number of input variables, collinearity among the variables and outliers. Nevertheless, since most industrial processes are highly nonlinear, a traditional LW-PLS which is based on a linear model becomes incapable of handling nonlinear processes. Hence, an improved LW-PLS model is required to enhance the adaptive soft sensors in dealing with data nonlinearity. In this work, Kernel function which has nonlinear features was incorporated into LW-PLS model and this proposed model is named locally weighted kernel partial least square (LW-KPLS). Comparisons between LW-PLS and LW-KPLS models in terms of predictive performance and their computational loads were carried out by evaluating both models using data generated from a simulated plant. From the results, it is apparent that in terms of predictive performance LW-KPLS is superior compared to LWPLS. However, it is found that computational load of LW-KPLS is higher than LW-PLS. After adapting ensemble method with LW-KPLS, computational loads of both models were found to be comparable. These indicate that LW-KPLS performs better than LW-PLS in nonlinear process applications. In addition, evaluation on localization parameter in both LW-PLS and LW-KPLS is also carried out.
机译:本地加权部分最小二乘(LW-PLS)模型通常用于为许多行业开发适应性的软传感器和过程监测,包括药物,石化,半导体,废水处理系统和生物化学。 LW-PLS模型的优点是它能够处理大量输入变量,变量和异常值之间的共同性。然而,由于大多数工业过程是高度非线性的,因此基于线性模型的传统LW-PLS变得无法处理非线性过程。因此,需要改进的LW-PLS模型来增强处理数据非线性的自适应软传感器。在这项工作中,将具有非线性特征的内核函数并入LW-PLS模型中,并且该提出的模型名为本地加权核心最小二乘(LW-KPLS)。通过使用从模拟工厂产生的数据进行评估,通过评估两个模型来进行LW-PLS和LW-KPLS模型的比较。从结果中,显而易见的是,就预测性能而与LWPLS相比,LW-KPLS优越。然而,发现LW-KPLS的计算负载高于LW-PL。使用LW-KPLS调整集合方法后,发现两种模型的计算负载可相当。这些表明LW-KPLS在非线性工艺应用中的LW-PL比LW-PLS更好。此外,还执行了LW-PLS和LW-KPLS中的定位参数的评估。

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