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求解约束优化问题的改进教-学优化算法 被引量:1

Improved Teaching-learning Based Optimization Algorithm for Constrained Optimization Problems
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摘要 提出了一种非线性约束优化问题改进的教-学优化算法,该算法首先提出了自适应的教学因子,对学习阶段的迭代方程进行改进,引入了差分变异策略;其次利用约束违反度函数将约束优化问题转化为无约束双目标优化问题,在每次迭代中按照约束违反度的大小保留部分性能较优不可行个体,有效地维持了种群的多样性;最后数值实验表明,该算法具有较快的收敛速度和较好的全局寻优能力. In our report,an improved Teaching-Learning-Based Optimization( TLBO) algorithm for constrained optimization problems was proposed. Firstly,the adaptive teaching factor was proposed,which modified the iterative equation of learner phase and introduced the mutation strategy in the differential evolution algorithm; Secondly,the constraint violation function was used to convert the constrained optimization problems into unconstrained bi-objective optimization problem,in each iteration,keeping a part of the performance of better infeasible individuals is to maintain the diversity of the swarm. The numerical experiments showed that the proposed algorithm has faster convergence speed and better ability of global optimization.
出处 《海南大学学报(自然科学版)》 CAS 2015年第4期333-339,共7页 Natural Science Journal of Hainan University
基金 陕西省自然科学基础研究计划项目(2014JM2-6098) 陕西省教育厅科研计划(15JK1221) 商洛学院博士团队服务地方科技创新与经济社会发展能力提升专项(SK2014-01-22)
关键词 教-学优化算法 约束优化 差分变异 教学因子 Teaching Learning-Based Optimization(TLBO) Algorithm constrained optimization differential mutation teaching factor
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  • 1Kenedy J, Eberhart R. Particle warm optimization:proceedings of IEEE International Conference on Neural Network 1995, Perth, November 27 - December 1,1995 [ C ]. [ S. 1. ] : IEEE. 1995.
  • 2Storn R, Price K V. Differential evolution: a simple and efficient heuristic for global optimization over continuous spaces [ J ]. Journal of Global Optimization 1997,11 : 341 - 359.
  • 3Blnm C. Ant colony optimization: Introduction and recent trends [ J ]. Physics of life reviews, 2005,2 (4) : 353 -373.
  • 4Rao R V, Savsani V J, Vakharia D P . Teaching-learning- based optimization: A novel method for constrained mechanical de- sign optimization problems [ J ]. Computer-Aided Design, 2011,43 : 303 - 315.
  • 5Rao R V, Savsani V J, Vakharia D P. Teaching-Learning-Based Optimization: An optimization method for continuous non-linear large scale problems[J]. Information Sciences, 2012,183:1 -15.
  • 6Venkata R, Patel V. An elitist teaching-learning-based optimization algorithm for solving complex constrained optimization problems[J]. International Journal of Industrial Engineering Computations, 2012,3:535 -560.
  • 7Rao R V, Patel V. Multi-objective optimization of heat exchangers using a modified teaching-learning-based optimization algo- rithm[J].Applied Mathematical Modeling, 2013,37:1 147 -1 162.
  • 8He Q, Wang L. An effective co-evolutionary particle swarm optimization for constrained engineering design problems[ J]. En- gineering Applications of Artificial Intelligence, 2007, 20 ( 1 ) : 89 - 99.
  • 9Runarsson T P, Yao X. Stochastic ranking for constrained evolutionary optimization[ J]. IEEE Trans. Evol. Comput, 2000, 4 ( 3 ) :284 - 294.
  • 10李会荣.非线性约束优化问题的自适应差分进化算法[J].计算机工程与应用,2011,47(25):44-48. 被引量:2

二级参考文献32

  • 1王湘中,喻寿益.多模态函数优化的多种群进化策略[J].控制与决策,2006,21(3):285-288. 被引量:18
  • 2Coello C A C.Theoretical and numerical constraint handling techniques used with evolutionary algorithms: a survey of the state of the art[J].Comput Meth Appl Mech Eng, 2002,191: 1245-1287.
  • 3Deb K,Agrawal S.A niched-penalty approach for constraint han- dling in genetic algorithm[C]//Proc of the Icennga-99, Portorz,1999:234-239.
  • 4He Q,Wang L.An effective co-evolutionary particle swarm op- timization for constrained engineering design problems[J].Engi- neering Applications of Artificial Intelligence, 2007,20(1 ) : 89-99.
  • 5Koziel S, Michalewicz Z.Evolutionary algorithms, homomor- phous mapping, and constrained parameter optimization[J].Evo- lutionary Computation, 1999,7 ( 1 ) : 19-44.
  • 6Runarsson T P,Yao X.Stochastic ranking for .constrained evolu- tionary optimization[J].IEEE Trans on Evol Comput, 2000, 4 (3) :284-294.
  • 7He Qie, Wang Ling.A hybrid particle swarm optimization with a feasibility-based rule for constrained optimization[J].Applied Mathematics and Computation,2007,186:1407-1422.
  • 8Lu Haiyan, Chen Weiqi.Dynamic-objective particle swarm opti- mization for constrained optimization problems[J].J Glob Op- tim, 2006,12: 409-419.
  • 9Caponetto R, Fortuna L,Fazzino S,et al.Chaotic sequences to improve the performance of evolutionary algorithms[J].IEEE Trans on Evolutionary Computation, 2003,7 (3) : 289-304.
  • 10Stron R, Price K.Differential evolution a simple and efficiant adaptive scheme for global optimization over continuous spac- es,Technical Report TR-5-012[R].ICSI, 1995.

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