Probabilistic reconstruction for spatiotemporal sensor data integrated with Gaussian process regression

被引:27
|
作者
Ma, Yafei [1 ]
He, Yu [1 ]
Wang, Lei [1 ]
Zhang, Jianren [1 ]
机构
[1] Changsha Univ Sci & Technol, Sch Civil Engn, Changsha 410114, Peoples R China
关键词
Sensor failure; Spatiotemporal correlation; Gaussian process regression; Data reconstruction; SPECTRUM ESTIMATION SUBJECT; PREDICTION; MODEL; IDENTIFICATION; INTERPOLATION;
D O I
10.1016/j.probengmech.2022.103264
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
The effective health management of sensor networks is very important for the reliability assessment of engineering structures. Sensor failure and data missing occur frequently due to the influences of signal noise and adverse environment. This paper proposes a probabilistic reconstruction framework of missing data using spatiotemporal correlation of synchronous sensors. Faulty sensors in multi-sensor network are detected by projecting high-dimension feature into a visualization optimal discriminant vector space. The Gaussian process regression (GPR) machine learning is developed to reconstruct the structural dynamic nonlinear response by integrating with temporal and spatial information. The Bayesian posterior probabilistic output rather than point estimation is used to quantify the inherent uncertainty induced by non-stationary stochastic process. Various types of prior kernel functions are modeled to obtain the optimal function according to the characteristic of sensor data. A subset of sensor networks with different correlation coefficients is proposed to obtain the optimal selection strategy. The proposed framework is demonstrated by accelerator sensors data collected from Canton tower in Guangzhou. The results show that the reconstructed data agree well with the measured values in time and frequency domain. The GPR data-driven method can achieve a higher accuracy than artificial neural network approach. The selection of sensors has a significant impact on missing data reconstruction. Selecting some highly correlated sensors is as accurate as applying the entire network sensors.
引用
收藏
页数:12
相关论文
共 50 条
  • [21] Secure Computation of Gaussian Process Regression for Data Analysis
    Nakachi, Takayuki
    Wang, Yitu
    29TH EUROPEAN SIGNAL PROCESSING CONFERENCE (EUSIPCO 2021), 2021, : 1441 - 1445
  • [22] Gaussian process functional regression Modeling for batch data
    Shi, J. Q.
    Wang, B.
    Murray-Smith, R.
    Titterington, D. M.
    BIOMETRICS, 2007, 63 (03) : 714 - 723
  • [24] Soft Sensor Enhancement for Multimodal Industrial Process Data: Meta Regression Gaussian Mixture Variational Autoencoder
    Chen, Lei
    Xu, Yuan
    Zhu, Qun-Xiong
    He, Yan-Lin
    IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, 2024, 73
  • [25] Gaussian Process Regression and Classification for Probabilistic Damage Assessment of Spatially Distributed Systems
    Pozzi, Matteo
    Wang, Qiaochu
    KSCE JOURNAL OF CIVIL ENGINEERING, 2018, 22 (03) : 1016 - 1026
  • [26] Probabilistic detection of impacts using the PFEEL algorithm with a Gaussian Process Regression Model
    MejiaCruz, Yohanna
    Caicedo, Juan M.
    Jiang, Zhaoshuo
    Franco, Jean M.
    ENGINEERING STRUCTURES, 2023, 291
  • [27] Data-driven Sensor Deployment for Spatiotemporal Field Reconstruction
    Jiahong CHEN
    Instrumentation, 2019, 6 (03) : 28 - 38
  • [28] Probabilistic net load forecasting based on sparse variational Gaussian process regression
    Feng, Wentao
    Deng, Bingyan
    Chen, Tailong
    Zhang, Ziwen
    Fu, Yuheng
    Zheng, Yanxi
    Zhang, Le
    Jing, Zhiyuan
    FRONTIERS IN ENERGY RESEARCH, 2024, 12
  • [29] Integrating Physical Knowledge into Gaussian Process Regression Models for Probabilistic Fatigue Assessment
    Gibson, Samuel J.
    Rogers, Timothy J.
    Cross, Elizabeth J.
    EUROPEAN WORKSHOP ON STRUCTURAL HEALTH MONITORING (EWSHM 2022), VOL 3, 2023, : 472 - 481
  • [30] Gaussian Process Regression and Classification for Probabilistic Damage Assessment of Spatially Distributed Systems
    Matteo Pozzi
    Qiaochu Wang
    KSCE Journal of Civil Engineering, 2018, 22 : 1016 - 1026