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Spatial Matrix Based Clustering of Sparse Electric Power Networks

机译:基于空间矩阵的稀疏电网聚类

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Distributed computation is an effective policy to increase the speed of the sparse networked systems. In a sparse network, clustering methods like k-means does not work directly as it cannot explore the connectivity of the system. To solve the problem, two modification methods are proposed in the existing graph and a new graph named Spatial Matrix is introduced in this paper. The proposed modification is a fast process and the computation time can be considered negligible compared to the rest of the process. Thus it preserves the ultimate objective of the distribution. It works as a pre-conditioning that can be used with a wide range of clustering and mathematical tools. With distributed state estimation of IEEE 14, 68, and 118-bus systems with automatic clustering, the effectiveness of the spatial matrix is demonstrated.
机译:分布式计算是提高稀疏网络系统速度的有效策略。在稀疏网络中,像k-means这样的聚类方法无法直接使用,因为它无法探索系统的连通性。为了解决该问题,在现有图形中提出了两种修改方法,并引入了一种新的名为空间矩阵的图形。提出的修改是一个快速过程,与其余过程相比,计算时间可以忽略不计。因此,它保留了分发的最终目标。它可以作为预处理,可与多种聚类和数学工具一起使用。通过自动聚类的IEEE 14、68和118总线系统的分布式状态估计,证明了空间矩阵的有效性。

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