Enhanced Z-bus method for analytical computation of voltage sensitivities in distribution networks

被引:12
作者
Maharjan, Salish [1 ]
Khambadkone, Ashwin M. [1 ]
Peng, Jimmy C-H [1 ]
机构
[1] Natl Univ Singapore, Dept Elect & Comp Engn1, Singapore 119077, Singapore
关键词
on load tap changers; reactive power control; voltage control; power grids; Jacobian matrices; power distribution control; distribution networks; voltage sensitivity matrices; tap-position; enhanced Z-bus method; active power injection; reactive power injection; perturb-and-observe; Jacobian method; DigSILENT PowerFactory; on-load tap changer; model-based control; RADIAL-DISTRIBUTION NETWORK; DISTRIBUTION-SYSTEMS; RECONFIGURATION;
D O I
10.1049/iet-gtd.2019.1602
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
Voltage sensitivity matrices are fundamental for the model-based control of the distribution networks. Here, an accurate estimation of voltage sensitivity to active/reactive power injections and tap-position of an on-load tap changer is essential for network modelling. In literature, voltage sensitivity to tap-position is computed by assuming its equivalence with voltage sensitivity to voltage magnitude of the slack bus. However, this approach provides an approximate estimation, and it leads to significant error when the external grid has a low strength. Hence, this study proposes an Enhanced Z-bus method, which comprises of analytical expressions for direct estimation of the voltage sensitivity to tap-position and active/reactive power injections. Importantly, the enhanced Z-bus method can accurately compute the voltage sensitivity to tap-position and active/reactive power injections for any strength of the external grid. The proposed method is tested in a radial (UKGDS), mesh (Case33bw) and reconfigurable (MV Oberrhein) network. Furthermore, it is benchmarked with the perturb-and-observe, Jacobian method and the proprietary methods of DigSILENT PowerFactory. Finally, the proposed method is found to be computationally competent with the existing Jacobian and Z-bus methods.
引用
收藏
页码:3187 / 3197
页数:11
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