4.8 Article

Displacement Data Imputation in Urban Internet of Things System Based on Tucker Decomposition With L2 Regularization

期刊

IEEE INTERNET OF THINGS JOURNAL
卷 9, 期 15, 页码 13315-13326

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/JIOT.2022.3140664

关键词

Deep learning; global navigation satellite system (GNSS) data; gradient descent; tensor decomposition

资金

  1. National Key Research and Development Program of China [2020YFB2103503]
  2. Science and Technology Planning Project of Guangdong Province [2018B020207005]
  3. Shenzhen Municipal Science and Technology Innovation Committee [20200812102651001]
  4. Guangdong Basic and Applied Basic Research Foundation [2020A1515110438]
  5. Foundation for Distinguished Young Talents in Higher Education of Guangdong, China [2019KQNCX126]

向作者/读者索取更多资源

This article presents a data-driven and high-dimensional gap-imputation method, Tucker decomposition with L2 regularization, to recover missing displacement data. The results show that considering multiple temporal correlations can improve the accuracy and ability of data recovery.
Missing data are critical deficiency in the investigation of displacement measurement in urban Internet of Things system. In the insight of recovering missing displacement data, this article presents a data-driven and high-dimensional gap-imputation method, Tucker decomposition with L2 regularization. Results on the global navigation satellite system (GNSS) time series collected from an intelligent structural health monitoring system show that the recovery accuracy is improved compared with some popular benchmark methods. When the missing rate is 50%, compared with singular spectrum analysis, singular value decomposition, CP optimization algorithm, k-nearest neighbors, and Tucker decomposition via alternating least squares, Tucker decomposition with L2 regularization can improve the average mean absolute error by about 4.74, 4.95, 5.82, 2.29, and 5.67 mm for all locations. It can be concluded that the consideration of multiple temporal correlations is necessary for missing data imputation. Compared with matrix decomposition, tensor decomposition can improve the ability for high-dimensional correlations in the GNSS time series.

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