Univariate imputation method for recovering missing data in wastewater treatment process
Full Length Article|Updated:2026-01-06
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Univariate imputation method for recovering missing data in wastewater treatment process
Chinese Journal of Chemical EngineeringVol. 53, Issue 1, Pages: 201-210(2023)
Affiliations:
1. af005. Faculty of Information Technology, Beijing University of Technology,Beijing,China,100124
2. af010. Beijing Key Laboratory of Computational Intelligence and Intelligent System,Beijing,China,100124
3. af015. Engineering Research Center of Digital Community, Ministry of Education,Beijing,China,100124
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Published:2023
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Honggui Han, Meiting Sun, Huayun Han, Xiaolong Wu, Junfei Qiao. Univariate imputation method for recovering missing data in wastewater treatment process[J]. Chinese Journal of Chemical Engineering, 2023, 53(1): 201-210.
DOI:
Honggui Han, Meiting Sun, Huayun Han, Xiaolong Wu, Junfei Qiao. Univariate imputation method for recovering missing data in wastewater treatment process[J]. Chinese Journal of Chemical Engineering, 2023, 53(1): 201-210.DOI:
Univariate imputation method for recovering missing data in wastewater treatment process
High-quality data play a paramount role in monitoring
control
and prediction of wastewater treatment process (WWTP) and can effectively ensure the efficient and stable operation of system. Missing values seriously degrade the accuracy
reliability and completeness of the data quality due to network collapses
connection errors and data transformation failures. In these cases
it is infeasible to recover missing data depending on the correlation with other variables. To tackle this issue
a univariate imputation method (UIM) is proposed for WWTP integrating decomposition method and imputation algorithms. First
the seasonal-trend decomposition based on loess method is utilized to decompose the original time series into the seasonal
trend and remainder components to deal with the nonstationary characteristics of WWTP data. Second
the support vector regression is used to approximate the nonlinearity of the trend and remainder components respectively to provide estimates of its missing values. A self-similarity decomposition is conducted to fill the seasonal component based on its periodic pattern. Third
all the imputed results are merged to obtain the imputation result. Finally
six time series of WWTP are used to evaluate the imputation performance of the proposed UIM by comparing with existing seven methods based on two indicators. The experimental results illustrate that the proposed UIM is effective for WWTP time series under different missing ratios. Therefore
the proposed UIM is a promising method to impute WWTP time series.
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