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求解零空闲置换流水车间调度问题的离散烟花算法
引用本文:刘翱,冯骁毅,邓旭东,任亮,刘波.求解零空闲置换流水车间调度问题的离散烟花算法[J].系统工程理论与实践,2018,38(11):2874-2884.
作者姓名:刘翱  冯骁毅  邓旭东  任亮  刘波
作者单位:1. 武汉科技大学 管理学院, 武汉 430065;2. 武汉科技大学 服务科学与工程研究中心, 武汉 430065;3. 智能信息处理与实时工业系统湖北省重点实验室, 武汉 430065;4. 中国科学院 数学与系统科学研究院, 北京 100190
基金项目:国家自然科学基金(71701156,71390331);湖北省自然科学基金(2017CFB427);教育部人文社会科学研究青年基金项目(16YJCZH056);中国科学院前沿科学重点研究计划(QYZDB-SSW-SYS020)
摘    要:针对以最小化最大完工时间为目标的零空闲置换流水线调度问题,提出了一种带有局部搜索的离散烟花算法.首先,结合调度问题的置换特征,定义了基于工件序列的编码方式;其次,结合反转和交换等操作重新定义了爆炸算子和变异算子;再次,开发了基于插入邻域的局部搜索策略,以增强烟花算法的局部搜索能力;最后,采用实验设计探讨了关键参数对算法性能的影响.基于Taillard基准问题的对比分析结果表明:所提方法在寻优精度、稳定性等指标上优于标准烟花算法、离散萤火虫算法、离散蛙跳算法、离散粒子群算法和遗传算法,且不劣于结合变邻域搜索的粒子群优化、混合离散粒子群优化、杂草优化等算法.

关 键 词:调度问题  流水车间  零空闲  离散烟花算法  
收稿时间:2017-11-27

A discrete fireworks algorithm for solving no-idle permutation flow shop problem
LIU Ao,FENG Xiaoyi,DENG Xudong,REN Liang,LIU Bo.A discrete fireworks algorithm for solving no-idle permutation flow shop problem[J].Systems Engineering —Theory & Practice,2018,38(11):2874-2884.
Authors:LIU Ao  FENG Xiaoyi  DENG Xudong  REN Liang  LIU Bo
Institution:1. School of Management, Wuhan University of Science and Technology, Wuhan 430065, China;2. Center for Service Science and Engineering, Wuhan University of Science and Technology, Wuhan 430065, China;3. Hubei Province Key Laboratory of Intelligent Information Processing and Real-time Industrial System, Wuhan 430065, China;4. Academy of Mathematics and Systems Science, Chinese Academy of Sciences, Beijing 100190, China
Abstract:In this paper, a discrete fireworks algorithm enhanced with local search is proposed to solve the no-idle permutation flow shop scheduling problem with respect to makespan minimization. Firstly, according to the characteristic of permutation, a job sequence-based encoding scheme is employed; secondly, a novel discrete fireworks algorithm is developed by redefining the explosion and mutation operators; thirdly, to enhance the local search, an insertion based local search is incorporated into the discrete fireworks algorithm; furthermore, the effects of key parameters on searching performance are investigated. Numerical results on the Taillard benchmark instances demonstrate that the proposed algorithm is superior to the standard fireworks algorithm, discrete firefly algorithm, discrete shuffled frog leaping algorithm, discrete particle swarm optimization and genetic algorithm in terms of solution accuracy and stability; meanwhile, the proposed algorithm also achieves competitive performance against particle swarm optimization with variable neighbour search, hybrid discrete particle swarm optimization and invasive weed optimization algorithm.
Keywords:scheduling problem  flow shop  no-idle  discrete fireworks algorithm  
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