Hierarchical location method for harmonic sources in low-observability power distribution systems
|更新时间:2026-06-04
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Hierarchical location method for harmonic sources in low-observability power distribution systems
Vol. 45, Issue 6, (2026)
作者机构:
1. 华南理工大学电力学院,广东,广州,510641
2. 广州嘉缘电力科技有限公司,广东,广州,510610
作者简介:
基金信息:
DOI:
CLC:TM72
Published:2026
稿件说明:
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LI Jianghui, LIU Shenquan, CHEN Xi, et al. Hierarchical location method for harmonic sources in low-observability power distribution systems[J]. 2026, 45(6).
DOI:
LI Jianghui, LIU Shenquan, CHEN Xi, et al. Hierarchical location method for harmonic sources in low-observability power distribution systems[J]. 2026, 45(6).DOI:
Hierarchical location method for harmonic sources in low-observability power distribution systems
To address the issue of harmonic source localization in low-observability power distribution systems
a hierarchical localization method based on physical network structure information is proposed. Firstly
according to the physical characteristics of distribution networks
the distribution rules of harmonic voltages and currents under radial topology are analyzed. Then
measurement points are reasonably placed to partition the network and construct a new topology. Based on harmonic current path identification
the number of harmonic sources and their located sections are determined. Finally
precise estimation is carried out in the determined sections to obtain the specific locations of harmonic sources. The model is established and solved based on mixed integer quadratic programming (MIQP)
and simulations are implemented in MATLAB. Taking the IEEE 33-bus system as an example
the effectiveness and accuracy of the proposed method are verified by comparison with existing methods. The results demonstrate that the hierarchical harmonic source localization method presented in this paper can solve harmonic source localization problems that are closely aligned with real-world scenarios
achieving localization of harmonic sources in low-observability distribution systems where both the number and location of harmonic sources are unknown.