Abstract

In this study, a novel method based on μ analysis is presented to search for the upper/lower bounds of uncertainty parameters in microgrids (MGs). It is well known that uncertainty parameters have important effects in a MG, and they may cause instability. Previous studies have mainly focused on identifying the stability of a MG with its uncertainty parameters, but they did not address the problem of the upper/lower bounds of uncertainty parameters, i.e., how far the uncertainty parameters can be extended while the system remains stable in the small-signal sense. Thus, we developed an approach for identifying the bounds of uncertainty in MGs. In the current paper, first, a method is proposed for linear fractional transformation (LFT) configuration to express the uncertainty parameters, which makes the stability of the nominal MG system independent of any extension of the bounds. An algorithm based on this configuration is then designed to find the upper/lower bounds for both single parameter and multiple uncertainty parameters in a MG. Finally, the two cases are discussed, and the accuracy of the proposed method is confirmed using the conventional eigenvalue method.

Highlights

  • Microgrids (MGs) have attracted much attention throughout the world because of their significant benefits for utility networks in terms of loss reduction and reliability improvement [1]

  • We developed an approach to search for the bound of an uncertainty parameter in an MG

  • To verify the the region region obtained, obtained, we we considered considered as as many many points points

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Summary

Introduction

Microgrids (MGs) have attracted much attention throughout the world because of their significant benefits for utility networks in terms of loss reduction and reliability improvement [1]. The inverter does not have the same moment of inertia as a synchronous generator, so the problem of MG stability has attracted considerable attention [3,4,5,6,7,8,9,10,11,12,13,14,15] Previous studies regarding this issue have focused mainly on the stability of (1) systems with fixed parameters; and (2) systems with uncertainty parameters. We demonstrate how to study the uncertainty parameters in other MG structures If this method is applied correctly, it is possible to accurately identify the stability boundaries for uncertainty parameters

Description
The Impact of Droop Parameters on Microgrid Stability
Methodology
Proposed LFT Configuration for Uncertainty Parameters
Framework of the MG for μ Analysis
Analysis of Stability Boundaries for Two Uncertainty Parameters
12. Process
Study Cases
Case 1
2: Analysis
17. Dominant eigenvalues of a of
Simulation Study
Conclusions
Full Text
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