Abstract

For observability analysis algorithm of large-scale power system state estimation, the traditional topological algorithm is complicated and may experience combinatorial explosion problems. Meanwhile, the computation speed and numerical stability of the numerical algorithm are greatly affected by the scale of power systems. In an effort to solve these problems, this study proposed a topological-numerical hybrid observability analysis algorithm using SCADA measurements. In this paper, a basic conclusion that there is at most one unknown complex voltage of an observable island is presented; the theoretical basis and the concept of recursive combination of observable islands are described. Then, three combinability rules are proposed and recursively applied to directly judge whether the local observable islands can be combined or not. Moreover, a minimum number of equivalent branches with power flow pseudo-measurements are added inside the remaining islands to form a final simplified connected network. Finally, the numerical observability analysis method based on the decoupled DC model is carried out to obtain the final observability analysis results. Tests show that the proposed hybrid algorithm has obvious advantages in regard to the execution speed for large-scale systems and also avoids the numerical instability in large-scale power grids.

Highlights

  • Observability analysis methods can be classified into topological, numerical and hybrid methods

  • We apply the depth first search (DFS) directly to the adjacent lists, which contains buses connected by the branches with power flow measurements, to generate the initial observable islands

  • Compared with the case that power flow measurements are set to both ends of a branch, this configuration is more advantageous to the calculation speed of numerical method

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Summary

INTRODUCTION

Observability analysis methods can be classified into topological, numerical and hybrid methods. [20]–[21] proposed some hybrid methods, which used the topological methods to simplify the network scale before conducting the numerical observability analysis. Almost all the topological parts of the existing hybrid methods only used branch flow measurements in their analysis processes, which cannot simplify the network sufficiently, especially when the proportion of injection measurements is large. To further improve the execution speed of the hybrid algorithm, a topological observability analysis method [22] is introduced in this paper. This method makes full use of the bus injection measurements in the derived combinability rules. After the observability analysis, real SE can only be executed on those observable areas containing an actual voltage magnitude measurement

BASIC THEORIES OF TOPOLOGICAL OBSERVABILITY
THE OPERATIONS ON THE BIALIST
EXECUTION TIME COMPARISON AND DISCUSSION
CONCLUSION
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