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A simple network reduction technique for large autonomous microgrids incorporating an efficient reactive power sharing

  • Anitha Daniel ORCID logo EMAIL logo and Suchitra Dayalan ORCID logo
Published/Copyright: May 26, 2021

Abstract

Reactive power sharing continues to be a challenge for an autonomous Microgrid (MG) since reactive power sharing is largely affected by the mismatch in line impedance and the asymmetry of local loads. Several reactive power sharing methods have been proposed in an autonomous MG but their effectiveness on large MG systems has not been explored much. This paper considers a standard IEEE 38 bus autonomous MG to study the effectiveness of proportionate power sharing. A simple network reduction technique has been proposed to obtain an equivalent reduced MG for which a reactive power sharing technique is applied. The most feasible method has been analyzed and the communication based reactive power sharing along with droop controller is proved to be the popular and most generalized strategy for effective power sharing. MATLAB-Simulink tool is used to validate the power sharing with equal and unequal DG ratings in a standard IEEE 38 bus autonomous MG system with network reduction.


Corresponding author: Anitha Daniel, Electrical and Electronics Engineering, SRM Institute of Science and Technology, Kattankulathur 603203, India, E-mail:

  1. Author contributions: All the authors have accepted responsibility for the entire content of this submitted manuscript and approved submission.

  2. Research funding: None declared.

  3. Conflict of interest statement: The authors declare no conflicts of interest regarding this article.

Appendix

Parameters for IEEE 38 bus system

Start bus End bus Line impedance (p. u.) Line number Load on to bus (p. u.)
R X P Q
1 2 0.000574 0.000293 1 0.1 0.06
2 3 0.00307 0.001564 6 0.09 0.04
3 4 0.002279 0.001161 11 0.12 0.08
4 5 0.002373 0.001209 12 0.06 0.03
5 6 0.0051 0.004402 13 0.06 0.02
6 7 0.001166 0.003853 22 0.2 0.1
7 8 0.00443 0.001464 23 0.2 0.1
8 9 0.006413 0.004608 25 0.06 0.02
9 10 0.006501 0.004608 27 0.06 0.02
10 11 0.001224 0.000405 28 0.04 0.03
11 12 0.002331 0.000771 29 0.06 0.035
12 13 0.009141 0.007192 31 0.06 0.035
13 14 0.003372 0.004439 32 0.12 0.08
14 15 0.00368 0.003275 33 0.06 0.01
15 16 0.004647 0.003394 34 0.06 0.02
16 17 0.008026 0.010716 35 0.06 0.02
17 18 0.004538 0.003574 36 0.09 0.04
2 19 0.001021 0.000974 2 0.09 0.04
19 20 0.009366 0.00844 3 0.09 0.04
20 21 0.00255 0.002979 4 0.09 0.04
21 22 0.004414 0.005836 5 0.09 0.04
3 23 0.002809 0.00192 7 0.09 0.05
23 24 0.005592 0.004415 8 0.42 0.2
24 25 0.005579 0.004366 9 0.42 0.2
6 26 0.001264 0.000644 14 0.06 0.025
26 27 0.00177 0.000901 15 0.06 0.025
27 28 0.006594 0.005814 16 0.06 0.02
28 29 0.005007 0.004362 17 0.12 0.07
29 30 0.00316 0.00161 18 0.2 0.6
30 31 0.006067 0.005996 19 0.15 0.07
31 32 0.001933 0.002253 20 0.21 0.1
32 33 0.002123 0.003301 21 0.06 0.04
8 34 0.012453 0.012453 24 0 0
9 35 0.012453 0.012453 26 0 0
12 36 0.012453 0.012453 30 0 0
18 37 0.003113 0.003113 37 0 0
25 38 0.003113 0.002513 10 0 0

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Received: 2021-02-27
Accepted: 2021-05-12
Published Online: 2021-05-26

© 2021 Walter de Gruyter GmbH, Berlin/Boston

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