Du Yongzhen, Yang Honggeng, Ma Xiaoyang
College of Electrical Engineering, Sichuan University, Chengdu 610065, China.
Entropy (Basel). 2020 Jan 3;22(1):65. doi: 10.3390/e22010065.
Aiming at the fact that the independent component analysis algorithm requires more measurement points and cannot solve the problem of harmonic source location under underdetermined conditions, a new method based on sparse component analysis and minimum conditional entropy for identifying multiple harmonic source locations in a distribution system is proposed. Under the condition that the network impedance is unknown and the number of harmonic sources is undetermined, the measurement node configuration algorithm selects the node position to make the separated harmonic current more accurate. Then, using the harmonic voltage data of the selected node as the input, the sparse component analysis is used to solve the harmonic current waveform under underdetermination. Finally, the conditional entropy between the harmonic current and the system node is calculated, and the node corresponding to the minimum condition entropy is the location of the harmonic source. In order to verify the effectiveness and accuracy of the proposed method, the simulation was performed in an IEEE 14-node system. Moreover, compared with the results of independent component analysis algorithms. Simulation results verify the correctness and effectiveness of the proposed algorithm.
针对独立分量分析算法需要更多测量点且无法解决欠定条件下谐波源定位问题,提出了一种基于稀疏分量分析和最小条件熵的配电网多谐波源定位识别新方法。在网络阻抗未知且谐波源数量不确定的条件下,测量节点配置算法选择节点位置以使分离出的谐波电流更准确。然后,将所选节点的谐波电压数据作为输入,利用稀疏分量分析求解欠定情况下的谐波电流波形。最后,计算谐波电流与系统节点之间的条件熵,条件熵最小的节点即为谐波源位置。为验证所提方法的有效性和准确性,在IEEE 14节点系统中进行了仿真。此外,与独立分量分析算法的结果进行了比较。仿真结果验证了所提算法的正确性和有效性。