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Frontiers in Energy

ISSN 2095-1701

ISSN 2095-1698(Online)

CN 11-6017/TK

Postal Subscription Code 80-972

2018 Impact Factor: 1.701

Front. Energy    2014, Vol. 8 Issue (3) : 297-304    https://doi.org/10.1007/s11708-014-0309-7
RESEARCH ARTICLE
Solving unit commitment problem using a novel version of harmony search algorithm
Roozbeh MORSALI1,Tohid JAFARI2,Amirhossein GHODS3,Mohammad KARIMI4,*()
1. Babol (Noshirvani) University of Technology, Babol 4818637695, Iran
2. Department of Electrical Engineering, Tabriz branch, Islamic Azad University, Tabriz 157944533, Iran
3. University of Ulsan, Ulsan 680749, Republic of Korea
4. Young Researchers and Elite Club, Parsabad Moghan Branch, Islamic Azad University, Parsabad Moghan 5691853356, Iran
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Abstract

In this context, a novel structure was proposed for improving harmony search (HS) algorithm to solve the unit comment (UC) problem. The HS algorithm obtained optimal solution for defined objective function by improvising, updating and checking operators. In the proposed improved self-adaptive HS (SGHS) algorithm, two important control parameters were adjusted to reach better solution from the simple HS algorithm. The objective function of this study consisted of operation, start-up and shut-down costs. To confirm the effectiveness, the SGHS algorithm was tested on systems with 10, 20, 40 and 60 generating units, and the obtained results were compared with those of the simple HS algorithm and other related works.

Keywords generation scheduling      harmony search (HS) algorithm      intelligent technique      unit commitment     
Corresponding Author(s): Mohammad KARIMI   
Online First Date: 31 July 2014    Issue Date: 09 September 2014
 Cite this article:   
Roozbeh MORSALI,Tohid JAFARI,Amirhossein GHODS, et al. Solving unit commitment problem using a novel version of harmony search algorithm[J]. Front. Energy, 2014, 8(3): 297-304.
 URL:  
https://academic.hep.com.cn/fie/EN/10.1007/s11708-014-0309-7
https://academic.hep.com.cn/fie/EN/Y2014/V8/I3/297
Fig.1  Flowchart of solving UC problem using HS
ParametervalueParametervalue
IN150HMS15
PAR0.45HMCR0.95
BWmin1e-4BWmax20
Tab.1  Initial data of SGHS algorithm
CaseThe number of unitMethodBestMeanB/I
110HS56586058272811
SGHS5657385814099
220HS112493211285427
SGHS112457111245717
330HS2245324235368814
SGHS224475623459679
440HS3375081338221313
SGHS337420833703738
Tab.2  Cost of simple and self-adaptive global best HS algorithm
Fig.2  Production percentage by each unit
Fig.3  ON/OFF status of 10-unit at 24 h period by SGHS algorithm
CaseBestMeanB/IB/I
The number of units10204060
LR565825113066022585033394066
ICGA566404112724422541233378108
SA56582811262512250063N/A
GA56586611288762252909N/A
SM56668611281922249589N/A
SGHS565738112457122447563374208
Tab.3  Comparison of cost of different methods
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