A BIASED RANDOM KEY GENETIC ALGORITHM APPROACH FOR UNIT COMMITMENT PROBLEM

被引:0
作者
Roque, Luis A. C. [1 ]
Fontes, Dalila B. M. M. [2 ]
Fontes, Fernando A. C. C. [3 ]
机构
[1] Inst Super Engn Porto, ISEP DEMA GECAD, Oporto, Portugal
[2] Univ Porto, FEP LIAAD INESC Porto LA, Oporto, Portugal
[3] Univ Porto, FEUP ISR Porto, Oporto, Portugal
来源
ICEC 2010: PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON EVOLUTIONARY COMPUTATION | 2010年
关键词
Unit commitment; Genetic algorithm; Optimization; Electrical power generation;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
A Biased Random Key Genetic Algorithm (BRKGA) is proposed to find solutions for the unit commitment problem. In this problem, one wishes to schedule energy production on a given set of thermal generation units in order to meet energy demands at minimum cost, while satisfying a set of technological and spinning reserve constraints. In the BRKGA, solutions are encoded by using random keys, which are represented as vectors of real numbers in the interval [0, 1]. The GA proposed is a variant of the random key genetic algorithm, since bias is introduced in the parent selection procedure, as well as in the crossover strategy. Tests have been performed on benchmark large-scale power systems of up 100 units for a 24 hours period. The results obtained have shown the proposed methodology to be an effective and efficient tool for finding solutions to large-scale unit commitment problems. Furthermore, form the comparisons made it can be concluded that the results produced improve upon the best known solutions.
引用
收藏
页码:332 / 339
页数:8
相关论文
共 26 条
[1]  
Abookazemi Kaveh, 2009, International Journal of Recent Trends in Engineering, V1, P135
[2]   A parallel repair genetic algorithm to solve the unit commitment problem [J].
Arroyo, JM ;
Conejo, AJ .
IEEE TRANSACTIONS ON POWER SYSTEMS, 2002, 17 (04) :1216-1224
[3]  
Bean J.C., 1994, ORSA Journal on Computing, V6
[4]  
Chen Y. M., 2007, International Journal of Energy Technology and Policy, V5, P440, DOI 10.1504/IJETP.2007.014886
[5]   Unit commitment by Lagrangian relaxation and genetic algorithms [J].
Cheng, CP ;
Liu, CW ;
Liu, GC .
IEEE TRANSACTIONS ON POWER SYSTEMS, 2000, 15 (02) :707-714
[6]  
Cohen A. I., 1983, IEEE T POWER APPARAT, V102, P414
[8]  
Golberg D. E., 1989, GENETIC ALGORITHMS S, V1989, P36
[9]  
Goncalves J. F., 2009, J HEURISTICS UNPUB
[10]  
Holland J.H., 1992, Adaptation in Natural and Artificial Systems: An Introductory Analysis with Applications to Biology, Control and Artificial Intelligence