Automatic grid topology detection method based on Lasso algorithm and t-SNE algorithm

Q2 Energy Energy Informatics Pub Date : 2024-05-29 DOI:10.1186/s42162-024-00347-x
Sheng Huang, Huakun Que, Yingnan Zhang, Tenglong Xie, Jie Peng
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Abstract

For a long time, the low-voltage distribution network has the problems of untimely management and complex and frequently changing lines, which makes the problem of missing grid topology information increasingly serious. This study proposes an automatic grid topology detection model based on lasso algorithm and t-distributed random neighbor embedding algorithm. The model identifies the household-variable relationship through the lasso algorithm, and then identifies the grid topology of the station area through the t-distributed random neighbor embedding algorithm model. The experimental results indicated that the lasso algorithm, the constant least squares algorithm and the ridge regression algorithm had accuracies of 0.88, 0.80, and 0.71 and loss function values of 0.14, 0.20, and 0.25 for dataset sizes up to 500. Comparing the time spent on identifying household changes in different regions, in Region 1, the training time for the Lasso algorithm, the Constant Least Squares algorithm, and the Ridge Regression algorithm is 2.8 s, 3.0 s, and 3.1 s, respectively. The training time in region 2 is 2.4s, 3.6s, and 3.4s, respectively. The training time in region 3 is 7.7 s, 1.9 s, and 2.8 s, respectively. The training time in region 4 is 3.1 s, 3.6 s, and 3.3 s, respectively. The findings demonstrate that the suggested algorithmic model performs better than the other and can identify the structure of LV distribution networks.

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基于 Lasso 算法和 t-SNE 算法的电网拓扑自动检测方法
长期以来,低压配电网存在管理不及时、线路复杂多变等问题,电网拓扑信息缺失问题日益严重。本研究提出了一种基于套索算法和 t 分布随机邻居嵌入算法的电网拓扑自动检测模型。该模型通过套索算法识别住户变量关系,然后通过 t 分布随机邻居嵌入算法模型识别站区的网格拓扑结构。实验结果表明,在数据集规模不超过 500 个的情况下,套索算法、常量最小二乘法算法和脊回归算法的精确度分别为 0.88、0.80 和 0.71,损失函数值分别为 0.14、0.20 和 0.25。比较不同地区识别住户变化所花费的时间,在地区 1 中,Lasso 算法、常量最小二乘法算法和岭回归算法的训练时间分别为 2.8 秒、3.0 秒和 3.1 秒。区域 2 的训练时间分别为 2.4 秒、3.6 秒和 3.4 秒。区域 3 的训练时间分别为 7.7 秒、1.9 秒和 2.8 秒。区域 4 的训练时间分别为 3.1 秒、3.6 秒和 3.3 秒。研究结果表明,建议的算法模型比其他算法模型性能更好,可以识别低压配电网络的结构。
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来源期刊
Energy Informatics
Energy Informatics Computer Science-Computer Networks and Communications
CiteScore
5.50
自引率
0.00%
发文量
34
审稿时长
5 weeks
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