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多目标优化与决策问题的演化算法 被引量:61

Evolutionary Algorithms for Multi-objective Optimization and Decision-Making Problems
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摘要 近年来 ,多目标优化与决策问题求解已成为演化计算的一个重要研究方向。为使演化算法的种群解能尽快收敛并均匀分布于多目标问题的非劣最优域 ,多目标演化算法的研究热点集中在基于Pareto最优概念的种群个体的比较与排序、适应值赋值与小生境技术等方面。介绍了多目标优化与决策技术的发展历史与分类方法 ,分析了基于Pareto最优概念与不基于Pareto最优概念两大类的多目标演化算法 ,并详细比较与分析了几种典型多目标演化算法。其次 ,论述了与多目标演化算法研究紧密相关的一些问题 ,如多目标问题解的性质 ,测试函数集设计 ,算法性能评估技术 ,算法收敛性 ,并行实现以及实际多目标优化问题的处理等。 Multi objective optimization (MOO) and decision making (DM) has become an important research area of evolutionary computations in recent years. The researches on multi objective evolutionary algorithms (MOEA) focus mainly on the Pareto based comparison and ordering of individuals, fitness assignment and Riching techniques, etc., so that the population can converge and uniformly distribute in the Pareto front. This paper presents an introduction to the history and classification of multi objective optimization and decision making techniques, analyzes both the Pareto based and non Pareto based evolutionary algorithms, and,particularly,the five well known MOEAs. Some problems related to the researches on MOEAs are addressed in details, such as the characteristics of Pareto front, the test suite and performance evaluation of MOEAs, the MOEA convergence analysis, the MOEA parallelization, and the disposal of real world MOO problems. [
作者 谢涛 陈火旺
出处 《中国工程科学》 2002年第2期59-68,共10页 Strategic Study of CAE
基金 国家自然科学基金资助项目 (NSF6 990 30 10 NSF 6 0 1330 10 NSF6 99330 30 )
关键词 演化计算 多目标优化 PARETO最优 多目标演化算法 决策问题 遗传算法 evolutionary algorithms multi objective optimization and decision making Pareto optimal
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  • 1Pareto V. Cours d'economies politique, volume Ⅰ and Ⅱ [M]. F Rouge, Lausanne, 1896
  • 2Rosenberg R S. Simulation of genetic populations with biochemical properties [D]. University of Michigan,Ann Harbor, Michigan, 1967
  • 3Schaffer J D. Multiple objective optimization with vector evaluated genetic algorithms [A]. Genetic Algorithms and their Applications: Proceeding of the First International Conference on Genetic Algorithms [C], Lawrence Erlbaum, 1985. 93~ 100
  • 4Veldhuizen D A V, Lamont G B. Multiobjective evolutionary algorithm research: a history and analysis [R].TR-98-03, Department of Electrical and Computer Engineering, Graduate School of Engineering, Air Force Institute of Technology, Wright Patterson AFB, OH,USA, 1998
  • 5Fonseca C M, Fleming P J. Genetic algorithms for multiobjective optimization: formulation, discussion and generation [A]. Forrest S. Proceedings of the Fifth International Conference on Genetic Algorithms [C], SanMateo, California, University of Illinois at Urbana Champaign, Morgan Kaufman Publishers, 1993. 416~423
  • 6Srinivas N, Kalyanmoy D. Multiobjective optimization using nondominated sorting in genetic algorithms [J].Evolutionary Computation, 1994, 2(3): 221~248
  • 7Horn J, Nafpliotis N. Multiobjective optimization using the Riched Pareto genetic algorithm [R]. Technical Report IlliGAL Report 93005, University of Illinois at Urbana-Champaign, Urbana, Illinois, USA, 1993
  • 8Lis J, Eiben A E. A multi-sexual genetic algorithm for multi-objective optimization [A]. Fukuda T, Furuhashi T. Proceedings of the 1996 International Conference on Evolutionary Computation, IEEE [C], Nagoya, Japan,1996. 59~64
  • 9Darrell W. Evaluating evolutionary algorithms [J]. Artificial Intelligence, 1996, 85:245~276
  • 10Wienke P B, Lucasius C, Kateman G. Multicriteria target vector optimization of analytical procedures using a genetic algorithm [J]. Analytica Chimica Acta,1992, 265(2): 211~225

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