Abstract

Present-day power systems are mostly equipped with conventional meters and intended for the installation of highly accurate phasor measurement units (PMUs) to ensure better protection, monitoring and control of the network. PMU is a deliberate choice due to its unique capacity in providing accurate phasor readings of bus voltages and currents. However, due to the high expense and a requirement for communication facilities, the installation of a limited number of PMUs in a network is common practice. This paper presents an optimal approach to selecting the locations of PMUs to be installed with the objective of ensuring maximum accuracy of the state estimation (SE). The optimization technique ensures that the critical locations of the system will be covered by PMU meters which lower the negative impact of bad data on state-estimation performance. One of the well-known intelligent optimization techniques, the genetic algorithm (GA), is used to search for the optimal set of PMUs. The proposed technique is compared with a heuristic approach of PMU placement. The weighted least square (WLS), with a modified Jacobian to deal with the phasor quantities, is used to compute the estimation accuracy. IEEE 30-bus and 118-bus systems are used to demonstrate the suggested technique.

Highlights

  • The classical state estimation of a power system is based upon measurements collected from a supervisory control and data acquisition (SCADA) system

  • Covering the critical location in phasor measurement units (PMUs) optimization will ensure that the bad-data presence, even around the critical location, will not hamper the estimation performance of the system

  • That is why a PMU is placed in bus 12 to cover the critical zone

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Summary

Introduction

The classical state estimation of a power system is based upon measurements collected from a supervisory control and data acquisition (SCADA) system. The review papers present all the relevant work in the field of PMU optimization along with further information on objective functions, constraints, and optimization tools tried by researchers. Most of these papers, exclude conventional measurements from the formulation and only. Paper [21] proposes a heuristic PMU placement technique to enhance the state-estimation precision which is assessed by the performance indicator of average mean average percentage error (MAPEave ). This paper presents an optimization strategy of selecting any limited number of PMU locations in the power system.

Modified Weighted Least Square with Phasor Measurements
Heuristic Approach to Optimization
Optimization with Genetic Algorithm
Test Case Preparation
Comparison with Heuristic Approach
Optimal PMU Locations by Table
Optimization when the Critical Zones are Non-Interacting
Optimization Results
Significance of Covering Critical Locations
Conclusions
Results and of the optimal

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