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部分解约束改进遗传算法在火电厂机组负荷优化分配中的应用 被引量:9

The FGA-PPF and Its Application in Power Plant Units Combination Optimization
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摘要 针对实数遗传算法应用于火电厂机组负荷优化分配问题中存在因早熟收敛的难题,首次提出部分解约束结合惩罚函数的改进实数遗传算法,在约束条件的处理、变异策略、初始化等多方面针对该问题的特点对实数遗传算法提出了新的改进思路,解决了遗传算法应用于多峰值优化问题中早熟而收敛于局部极值点的难题,对5台机组的火电厂机组负荷优化分配的仿真表明优化成功率能达到100%。 To address the optimization premature convergence problem of unit commitment problem (UCP) in power plant with float genetic algorithms (FGA), a refined FGA with the constrained conditions partially solved combined with punishing function (FGA -PPF) were introduced in this thesis, FGA -PPF refined in the dealing with its constrained conditions, the strategy of mutation , initialization of population of FGA with respect to the features of UCP. FGA - PPF resolved the problem of premature in FGA , in the application to a five units power plant UCP, its succeed rate arrived 100%.
出处 《汽轮机技术》 北大核心 2006年第5期352-355,共4页 Turbine Technology
关键词 实数遗传算法 负荷优化 部分解约束 早熟收敛 float genetic algorithms ( FGA ) unit commitment problem (UCP) constrained conditions partially solved premature convergence
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  • 1王耀青,刘微,刘竞.燃烧控制系统最佳风/煤比曲线在线自学习算法[J].华中理工大学学报,1996,24(3):83-87. 被引量:8
  • 2国家电力公司发输电运营部.火力发电厂安全文明生产达标与创一流规定[M].北京:中国电力出版社,2000..
  • 3乌显塘.工业锅炉燃烧优化控制[J].自动化仪表,1988,9(6):20-23.
  • 4[1]J H Holland. Adaptation in Natural and Artificial Systems[M]. Ann Arbor: University of Michigan Press,1975.
  • 5[2]K De Jong. The analysis of the behavior of a class of genetic adaptive systems[D]. University of Michigan,1975.
  • 6[3]C Z Janikow, Z Michalewicz. An experimental comparison of binary and floating representation in genetic algorithms[A]. Proc 4th ICGA[C]. Morgan Kauffman,1991.31-36.
  • 7[4]Zeng-Ping Chen, Jian-Hui Jiang, Yang Li, et al. Nonlinear mapping using real-valued genetic algorithm[J]. Chemometrics and Intelligent Laboratory Systems,1999,45(1-2):409-418.
  • 8[5]J Andre, P Siarry, T Dognon. An improvement of the standard genetic algorithm fighting premature convergence in continuous optimization[J]. Advances in Engineering Software,2001,(1):49-60.
  • 9[6]Z Michalewicz, M Schoenauer. Evolutionary algorithms for constrained parameter optimization problems[J]. Evolutionary Computation,1996,4(1):1-32.
  • 10[7]M Sakava, K Yauchi. Coevolutionary genetic algorithms for nonconvex nonlinear programming problems: Revised GENOCOP Ⅲ[J]. Cybernetic and Systems,1998,29(8):885-899.

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