Data-driven Robust State Estimation Through Off-line Learning and On-line Matching

被引:18
作者
Chen, Yanbo [1 ]
Chen, Hao [1 ]
Jiao, Yang [1 ]
Ma, Jin [2 ]
Lin, Yuzhang [3 ]
机构
[1] North China Elect Power Univ, Sch Elect & Elect Engn, State Key Lab Alternate Elect Power Syst Renewabl, Beijing 102206, Peoples R China
[2] Univ Sydney, Sch Elect & Informat Engn, Sydney, NSW 2006, Australia
[3] Univ Massachusetts, Dept Elect & Comp Engn, Lowell, MA 01852 USA
基金
中国国家自然科学基金;
关键词
Mathematical model; Current measurement; State estimation; Topology; Voltage measurement; Smart grids; Power measurement; Robust state estimation; historical snapshot; offline learning; on-line matching; collinearity; RECURSIVE BAYESIAN-APPROACH;
D O I
10.35833/MPCE.2020.000835
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
To overcome the shortcomings of model-driven state estimation methods, this paper proposes a data-driven robust state estimation (DDSE) method through off-line learning and on-line matching. At the off-line learning stage, a linear regression equation is presented by clustering historical data from supervisory control and data acquisition (SCADA), which provides a guarantee for solving the over-learning problem of the existing DDSE methods; then a novel robust state estimation method that can be transformed into quadratic programming (QP) models is proposed to obtain the mapping relationship between the measurements and the state variables (MRBMS). The proposed QP models can well solve the problem of collinearity in historical data. Furthermore, the off-line learning stage is greatly accelerated from three aspects including reducing historical categories, constructing tree retrieval structure for known topologies, and using sensitivity analysis when solving QP models. At the on-line matching stage, by quickly matching the current snapshot with the historical ones, the corresponding MRBMS can be obtained, and then the estimation values of the state variables can be obtained. Simulations demonstrate that the proposed DDSE method has obvious advantages in terms of suppressing over-learning problems, dealing with collinearity problems, robustness, and computation efficiency.
引用
收藏
页码:897 / 909
页数:13
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