State estimation considering uncertainty of measurement time deviation

To investigate the impact of uncertainty stemming from asynchronous measurement timings among various instruments on power system state estimation accuracy, the article employs the affine algorithm. This approach addresses the timing discrepancy between the state estimation moment and the actual measurement time. Firstly, the relevant historical measurement data are obtained through the historical load change curve, and the trend component of the measurement data is obtained by wavelet transform, so as to obtain the change rate of the measurement data. Then, the affine measurement at the time of state estimation is obtained by quantifying the change trend caused by the uncertainty of time deviation. Finally, utilizing the branch current as the state variable, the affine method is applied to obtain the estimation result. Through the IEEE33 node example, the affine estimation results under different time deviation ratios are compared, which verifies that th eproposed algorithm can track the time deviation changes of the measurement time and the state estimation time.

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Publication Details

Journal
IET conference proceedings.
Published
2025-03-01
DOI
https://doi.org/10.1049/icp.2025.0618
Primary Topic
Scientific Measurement and Uncertainty Evaluation
Type
article
Field-Weighted Citation Impact
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article

State estimation considering uncertainty of measurement time deviation

Lin Cheng, Zhenguo Shao, Zhixiong Chen, Feixiong Chen et al.
IET conference proceedings.
Scientific Measurement and Uncertainty Evaluation
article

State estimation considering uncertainty of measurement time deviation

Lin Cheng, Zhenguo Shao, Zhixiong Chen, Feixiong Chen, Li‐Peng Zhou
article en

Abstract

To investigate the impact of uncertainty stemming from asynchronous measurement timings among various instruments on power system state estimation accuracy, the article employs the affine algorithm. This approach addresses the timing discrepancy between the state estimation moment and the actual measurement time. Firstly, the relevant historical measurement data are obtained through the historical load change curve, and the trend component of the measurement data is obtained by wavelet transform, so as to obtain the change rate of the measurement data. Then, the affine measurement at the time of state estimation is obtained by quantifying the change trend caused by the uncertainty of time deviation. Finally, utilizing the branch current as the state variable, the affine method is applied to obtain the estimation result. Through the IEEE33 node example, the affine estimation results under different time deviation ratios are compared, which verifies that th eproposed algorithm can track the time deviation changes of the measurement time and the state estimation time.

IET conference proceedings.Vol. 2024(33)
Fuzhou University (CN)
Climate action
Openalex Percentile: Top 95%
Scientific Measurement and Uncertainty Evaluation
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