Model Calibration Method for Soft Sensors Using Adaptive Gaussian Process Regression

被引:8
|
作者
Guo, Wei [1 ,2 ]
Pan, Tianhong [1 ,2 ]
Li, Zhengming [2 ]
Chen, Shan [2 ]
机构
[1] Anhui Univ, Sch Elect Engn & Automat, Hefei 230601, Peoples R China
[2] Jiangsu Univ, Sch Elect Informat & Engn, Zhenjiang 212013, Jiangsu, Peoples R China
来源
IEEE ACCESS | 2019年 / 7卷
关键词
Gaussian process regression; hyperparameters-varying; model calibration; offset smoother; soft sensor; QUALITY PREDICTION; LEAST-SQUARES; OPTIMIZATION; MIXTURE;
D O I
10.1109/ACCESS.2019.2954158
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The recursive Gaussian process regression (RGPR) is a popular calibrating method to make the developed soft sensor adapt to the new working condition. Most of existing RGPR models are on the assumption that hyperparameters in the covariance function are fixed during the model calibration. In order to improve the adaptive ability of the RGPR model, hyperparameters in covariance of Gaussian process regression (GPR) are adjusted in parallel by referencing the previous optimization. The matrix inversion formula is selectively used for updating the regression model. And a dynamic offset smoother is presented to further improve the reliability of the proposed method. Applications to a numerical simulation and the penicillin fermentation process evaluate the performance of the proposed method.
引用
收藏
页码:168436 / 168443
页数:8
相关论文
共 50 条
  • [31] Recursive Gaussian Process Regression Model for Adaptive Quality Monitoring in Batch Processes
    Zhou, Le
    Chen, Junghui
    Song, Zhihuan
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2015, 2015
  • [32] Non-parametric Model Adaptive Control Based on Gaussian Process Regression
    Lin, Chenxu
    Li, Mingyao
    Zhu, Juanping
    2023 IEEE 12TH DATA DRIVEN CONTROL AND LEARNING SYSTEMS CONFERENCE, DDCLS, 2023, : 473 - 478
  • [33] A Comprehensive On-Load Calibration Method for Industrial Robots Based on a Unified Kinetostatic Error Model and Gaussian Process Regression
    Zhou, Yaohua
    Chen, Chin-Yin
    Tang, Ye
    Wan, Hongyu
    Luo, Jingbo
    Yang, Guilin
    Zhang, Chi
    IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, 2024, 73 : 1 - 11
  • [34] A WIND SPEED FORECASTING METHOD USING A GAUSSIAN PROCESS REGRESSION MODEL CONSIDERING DATA UNCERTAINTY
    Chen, Huize
    Jiang, Xiaomo
    Hull, Huaiyu
    Zhang, Kexin
    PROCEEDINGS OF ASME TURBO EXPO 2024: TURBOMACHINERY TECHNICAL CONFERENCE AND EXPOSITION, GT2024, VOL 13, 2024,
  • [35] A Wind Speed Forecasting Method Using Gaussian Process Regression Model Under Data Uncertainty
    Jiang, Xiaomo
    Chen, Huize
    Hui, Huaiyu
    Zhang, Kexin
    JOURNAL OF FLUIDS ENGINEERING-TRANSACTIONS OF THE ASME, 2025, 147 (03):
  • [36] Adaptive LSH based on the particle swarm method with the attractor selection model for fast approximation of Gaussian process regression
    Okadome, Yuya
    Urai, Kenji
    Nakamura, Yutaka
    Yomo, Tetsuya
    Ishiguro, Hiroshi
    ARTIFICIAL LIFE AND ROBOTICS, 2014, 19 (03) : 220 - 226
  • [37] Model Selection for Gaussian Process Regression
    Gorbach, Nico S.
    Bian, Andrew An
    Fischer, Benjamin
    Bauer, Stefan
    Buhmann, Joachim M.
    PATTERN RECOGNITION (GCPR 2017), 2017, 10496 : 306 - 318
  • [38] Development of multiple-step soft-sensors using a Gaussian process model with application for fault prognosis
    Liu, Yiqi
    Xiao, Hongjun
    Pan, Yongping
    Huang, Daoping
    Wang, Qilin
    CHEMOMETRICS AND INTELLIGENT LABORATORY SYSTEMS, 2016, 157 : 85 - 95
  • [39] Phase-to-Coordinates Calibration for Fringe Projection Profilometry Using Gaussian Process Regression
    Pei, Xiaohan
    Liu, Jiayu
    Yang, Yuansong
    Ren, Mingjun
    Zhu, Limin
    IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, 2022, 71
  • [40] Gaussian Process Regression Model in Spatial Logistic Regression
    Sofro, A.
    Oktaviarina, A.
    MATHEMATICS, INFORMATICS, SCIENCE AND EDUCATION INTERNATIONAL CONFERENCE (MISEIC), 2018, 947