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Published in: Neural Computing and Applications 3/2018

25-07-2016 | Original Article

Security-constrained optimal power flow with wind and thermal power generators using fuzzy adaptive artificial physics optimization algorithm

Authors: Kiran Teeparthi, D. M. Vinod Kumar

Published in: Neural Computing and Applications | Issue 3/2018

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Abstract

In this paper, a new fuzzy adaptive artificial physics optimization (FAAPO) algorithm is used to solve security-constrained optimal power flow (SCOPF) problem with wind and thermal power generators. The stochastic nature of wind speed is modeled as a Weibull probability density function. The production cost is modeled with the overestimation and underestimation of available wind energy and included in the conventional SCOPF. Wind generation cost model comprises two components, viz. reserve capacity cost for wind power surplus and penalty cost for wind power shortage. The selection of optimal gravitational constant (G) is a tedious process in conventional artificial physics optimization (APO) method. To overcome this limitation, the gravitational constant (G) is fuzzified in this work. Therefore, based upon the requirement, the gravitational constant changes adaptively. Hence, production cost is reduced, settles at optimum point and takes less number of iterations. The proposed algorithm is tested on IEEE 30-bus system and Indian 75-bus practical system, including wind power in both the test systems. It is observed that FAAPO can outperform BAT algorithm and APO algorithm. Hence, the proposed algorithm can be used for integration of wind power with thermal power generators.

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Appendix
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Metadata
Title
Security-constrained optimal power flow with wind and thermal power generators using fuzzy adaptive artificial physics optimization algorithm
Authors
Kiran Teeparthi
D. M. Vinod Kumar
Publication date
25-07-2016
Publisher
Springer London
Published in
Neural Computing and Applications / Issue 3/2018
Print ISSN: 0941-0643
Electronic ISSN: 1433-3058
DOI
https://doi.org/10.1007/s00521-016-2476-4

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