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朴素差分进化算法 被引量:3

Nave differential evolution algorithm
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摘要 针对变异算子学习方式的单一性,提出一种朴素变异算子,其基本思想是向优秀的个体靠近,同时远离较差个体,其实现方式是设计一种缩放因子调整策略,如果三个随机个体在某维上比较接近,则缩放因子变小,反之变大。在实验过程中通过平均适应度评价次数、成功运行次数和加速比等指标表明,基于朴素变异算子的差分进化算法能有效提高算法的收敛速度和健壮性。 In order to solve singleness of mutation study, a naive mutation strategy was proposed to approach the best individual and depart the worst one. So, a scale factor self-adaptation mechanism was used and the parameter was set to a small value when the dimension value of three random individuals is very close to each other, otherwise, set it to a large value. The results showed that the Differential Evolution( DE) with the new mechanism exhibits a robust convergence behavior measured by average number of fitness evaluations, successful running rate and acceleration rate.
出处 《计算机应用》 CSCD 北大核心 2015年第5期1333-1335,共3页 journal of Computer Applications
基金 国家自然科学基金资助项目(61165004 61402481) 河北省青年拔尖人才支持计划项目(冀字[2013]) 河北省自然科学基金资助项目(F2015403046) 河北省科技支撑计划项目(13210331) 河北省教育厅青年科学基金资助项目(QN20131053) 石家庄经济学院博士科研启动基金资助项目(BQ201322) 江西省教育厅青年科学基金资助项目(GJJ14456 GJJ14373)
关键词 差分进化 朴素变异算子 缩放因子 集成进化 Differential Evolution (DE) naive mutation operator scale factor integrated evolution
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参考文献13

  • 1STORN R, PRICE K. Differential evolution: a simple and efficient adaptive scheme for global optimization over continuous spaces, TR- 95-012[R]. Berkeley: International Computer Science Institute, 1995.
  • 2汪慎文,丁立新,张文生,郭肇禄,谢承旺.差分进化算法研究进展[J].武汉大学学报(理学版),2014,60(4):283-292. 被引量:83
  • 3LIU J. A fuzzy adaptive differential evolution algorithm[ J]. Soft Computing, 2005, 9(6): 448-462.
  • 4ZHANG J., SANDERSON A. JADE: adaptive differential evolution with optional external archive[ J]. IEEE Transactions on Evolution- ary Computation, 2009, 13(5) : 945 - 958.
  • 5BREST J, GREINER S, BOSKOVIC B, et al. Self-adapting control parameters in differential evolution: a comparative study on numeri- cal benchmark problems[ J]. IEEE Transactions on Evolutionary Computation, 2006,10(6) : 646 -657.
  • 6FAN L J, LAMPINEN J. A trigonometric mutation operator to differ- ential evolution[ J]. Journal of Global optimization, 2003, 27 (1) : 105 - 129.
  • 7SUN J, ZHANG Q, TSANG E. DE/EDA: a new evolutionary algo- rithm for global optimization[ J]. Information Sciences, 2005, 169 (3) : 249 -262.
  • 8RAHNAMAYAN S, TIZHOOSH H, SALAMA M. Opposition-based differential evolution[ J]. IEEE Transactions on Evolutionary Com- putation, 2008, 12(1) : 64 -79.
  • 9MALLIPEDDI R, SUGANTHAN P, PAN Q, et al. Differential evo- lution algorithm with ensemble of parameters and mutation strategies [ J]. Applied Soft Computing, 2011, 11 (2) : 1679 - 1696.
  • 10QIN A, HUANG V, SUGANTHAN P. Differential evolution algo- rithm with strategy adaptation for global numerical optimization[ J]. IEEE Transactions on Evolutionary Computation, 2009, 13 (2): 398 -417.

二级参考文献70

  • 1辛斌,陈杰,彭志红,窦丽华.基于互补变异算子的自适应差分进化算法[J].东南大学学报(自然科学版),2009,39(S1):10-15. 被引量:4
  • 2徐志高,关正西,张炜.模糊神经网络在导弹动力系统多故障诊断中的应用[J].弹箭与制导学报,2005,25(1):15-18. 被引量:3
  • 3王凌,钱斌.混合差分进化与调度算法[M].北京:清华大学出版社,2012:33-48.
  • 4Storn R,Price K.Differential evolution:a simple and efficient adaptive scheme for global optimization over continuous spaces[R].Tech.Rep.TR-95-012,ICSI,USA,1995.
  • 5Storn R,Price K.Differential evolution—A simple and efficient heuristic for global optimization over continuous spaces[J].Journal of global optimization,1997,11(4):341-359.
  • 6Price K,Storn R,Lampinen J.Differential Evolution:A Practical Approach to Global Optimization[M].New York:Springer-Verlag,2005.
  • 7吴志峰,差异演化算法及其应用研究[D].北京:北京交通大学,2009.
  • 8Chakraborty U.Advances in Differential Evolution[M].New York:Springer-Verlag,2008.
  • 9Qing A Y.Differential Evolution:Fundamentals and Applications in Electrical Engineering[M].Singapore:Wiley-IEEE Press,2009.
  • 10Feoktistov V.Differential Evolution:in Search of Solutions[M].New York:Springer-Verlag,2006.

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