Abstract

To perform faster than the real-time dynamic simulation of large-scale power systems, it is necessary to reduce the simulated system size by using equivalents for surrounding areas of the study area, and existing dynamic model reduction approach could provide the needed structure of the reduced area. However, further parameter optimization is required to achieve the desired accuracy. In this paper, a particle swarm optimization (PSO) based approach is used to solve the above problem. Parameters for the individual dynamic elements in the reduced system are calibrated repeatedly until the wide-area measurements of the reduced model and the original model are very similar to each other with satisfactory accuracy. Results indicate that after optimization, the dynamic response of the reduced model matches better with that of the original one than using existing methods. Under both the generator-trip event and the bus-fault event, the reduced model has a higher frequency match and less power mismatch.

Highlights

  • The dynamic response is of great significance for the analysis of a large-scale power system

  • The contribution of this paper is to develop a dynamic model reduction method by repeatedly tuning the parameters of the reduced model until the dynamic response of the reduced system matches the original wide-area measurements obtained in large-scale power systems

  • After the application of the method in [9] to the original model, the tie lines between the study area and the external area can be left unchanged in the reduced model

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Summary

INTRODUCTION

The dynamic response is of great significance for the analysis of a large-scale power system. The contribution of this paper is to develop a dynamic model reduction method by repeatedly tuning the parameters of the reduced model until the dynamic response of the reduced system matches the original wide-area measurements obtained in large-scale power systems. Numerical methods, such as the nonlinear least squares (NLS), have proved to be powerful tools for solving problems like parameter identification [21], frequency estimation [22], stability analysis [23], etc. The optimizing equation (12) is to find the F with a minimum value, which is equal to finding a group of particles that make the frequencies of tie lines in the reduced model matches best with the original model

PARAMETER SETTING
DYNAMIC MODEL REDUCTION
CONCLUSION
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