软传感器
概率逻辑
状态变量
非线性系统
线性化
主成分分析
代表(政治)
潜变量
计算机科学
系统动力学
特征(语言学)
变量(数学)
期望最大化算法
最大化
数学优化
数学
过程(计算)
算法
人工智能
统计
物理
操作系统
数学分析
哲学
热力学
政治
量子力学
法学
最大似然
语言学
政治学
作者
Xiaofeng Yuan,Yalin Wang,Chunhua Yang,Zhiqiang Ge,Zhihuan Song,Weihua Gui
出处
期刊:IEEE Transactions on Industrial Electronics
[Institute of Electrical and Electronics Engineers]
日期:2018-02-01
卷期号:65 (2): 1508-1517
被引量:148
标识
DOI:10.1109/tie.2017.2733443
摘要
Industrial process plants are instrumented with a large number of redundant sensors and the measured variables are often contaminated by random noises. Thus, it is significant to discover the general trends of data by latent variable models in the probabilistic framework before soft sensor modeling. However, traditional probabilistic latent variable models such as probabilistic principal component analysis are mostly static linear approaches. The process dynamics and nonlinearities have not been well considered. In this paper, a novel weighted linear dynamic system (WLDS) is proposed for nonlinear dynamic feature extraction. In WLDS, two kinds of weights are proposed for local linearization of the nonlinear state evolution and state emission relationships. In this way, a weighted log-likelihood function is designed and expectation-maximization algorithm is then used for parameter estimation. The feasibility and effectiveness of the proposed method is demonstrated with a numerical example and an industrial process application.
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