期刊文献+

单机最大延迟重调度的和声变邻域搜索算法 被引量:6

Harmony variable neighborhood search algorithm for single-machine maximum lateness rescheduling
下载PDF
导出
摘要 针对新工件突然到达干扰下的单机最大延迟时间重调度问题,提出一种融合和声搜索与变邻域搜索技术的混合算法。该算法运用两阶段启发式与排序解随机生成相融合的方法来初始化和声记忆库,在和声搜索迭代框架中嵌入了结合问题特征的变邻域搜索算子。为进一步强化算法的寻优能力,设计了基于占优性质的非最优解排除方法,在变邻域搜索算子的局部搜索环节中实施。通过参数校准实验及其结果分析,得出和声记忆库规模与和声记忆思考率两个参数的建议取值。运用校准后的算法对大量算例进行计算测试,并与单独应用变邻域搜索技术的3种已报道算法展开优化性能比较,结果表明所提算法在解的质量与鲁棒性上均具备比较优势。 Aiming at the Single-Machine Maximum Lateness Rescheduling Problem (SMMLRP) with an unexpected arrival of new jobs, a hybrid algorithm incorporating Harmony Search (HS) with Variable Neighborhood Search (VNS) technique was proposed. In this algorithm, the harmony memory was initialized by combination of Two- Stage Heuristic (TSH) and random generation method for permutation-based solutions. Furthermore, a SMMLRP- specific variable neighborhood search phase was embedded into the iterative HS framework. To further enhance the search capacity, an elimination method of non-optimal solutions based on SMMLRP dominance properties was de-signed and ran as the local search procedures in VNS phase. The suggested values for parameters Harmony Memory Size (HMS) and Harmony Memory Considering Rate (HMCR) were obtained with an extensive experimental pa-rameter calibration. Computational tests and comparisons were conducted upon a large number of SMMLRP in-stances to validate the effectiveness of proposed algorithm after calibration. As demonstrated in the results, the pro-posed algorithm outperformed three reported standalone VNS algorithms in terms of both solution quality and ro-bustness.
作者 刘乐
机构地区 济南大学商学院
出处 《计算机集成制造系统》 EI CSCD 北大核心 2016年第8期1977-1991,共15页 Computer Integrated Manufacturing Systems
基金 国家自然科学基金资助项目(71071008 71501083) 教育部人文社科研究青年基金资助项目(14YJCZH098) 山东省优秀中青年科学家科研奖励基金资助项目(BS2015ZZ002) 济南大学科研基金资助项目(XKY1322)~~
关键词 重调度 单机 和声搜索 变邻域搜索 算法 rescheduling single machine harmony search variable neighborhood search algorithms
  • 相关文献

参考文献33

  • 1VIEIRA G E, HERRMANN J W , LIN E. Rescheduling manufacturingsystems: a framework of strategies, policies, andmethods[J]. Journal of Scheduling, 2003,6(1) : 39-62.
  • 2HALL N G, POTTS C N. Rescheduling for new orders [J].Operations Research,2004,52(3) :440-453.
  • 3HALL N G, LIU Z X, POTTS C N. Rescheduling for multiplenew orders[J]. INFORMS Journal on Computing, 2007,19(4) :633-645.
  • 4ZHAO Q L, YUAN J J. Pareto optimization of reschedulingwith release dates to minimize makespan and total sequencedisruption[J]. Journal of Scheduling,2 0 13 ,16 (3 ) : 253-260.
  • 5TEGHEM J, TUYTTENS D. A bi-objective approach to reschedulenew jobs in a one machine model [J]. InternationalTransactions in Operational Research,20 14,2 1(6 ) :871-898.
  • 6郭艳东,王庆,黄敏.就绪时间受限的负荷单机环境下返工工件重调度方法[J].自动化学报,2013,39(12):2100-2110. 被引量:12
  • 7HALL N G, POTTS C N. Rescheduling for job unavailability[J]. Operations Research,2010,58(3) : 746-755.
  • 8LIU F, WANG J J, YANG D L. Solving single machine schedulingunder disruption, with discounted costs by quantum-inspiredhybrid heuristics [J]. Journal of Manufacturing Systems-2013 ,3 2 ( 4 ):715-723.
  • 9LIU Z X, RO Y K. Rescheduling for machine disruption, to minimizemakespan. and maximum lateness[J]. Journal of Scheduling,2014,17 (4) : 339-352.
  • 10刘乐,周泓.新工件到达干扰下单机最大延迟时间重调度[J].系统工程学报,2014,29(4):494-506. 被引量:9

二级参考文献50

  • 1庞新富,俞胜平,张志宇,郑秉霖,柴天佑.炼钢-连铸生产优化重调度方法[J].系统工程学报,2010,25(1):98-103. 被引量:26
  • 2慕运动,原晋江.相容工件系统的最小化最大延迟与误工和的重新排序(英文)[J].运筹学学报,2007,11(1):39-48. 被引量:5
  • 3李亮,迟世春.新型和声搜索算法在土坡稳定分析中的应用[J].水利与建筑工程学报,2007,5(3):1-6. 被引量:14
  • 4刘波,王凌,金以慧.差分进化算法研究进展[J].控制与决策,2007,22(7):721-729. 被引量:290
  • 5PAN Quanke, WANG Ling. A novel differential evolution algorithm for no-idle permutation flow shop scheduling problems [J]. European Journal of Industrial Engineering, 2008,2 (3) : 279-297.
  • 6GEEM Z. Optimal cost design of water distribution networks using harmony search[J]. Engineering Optimization, 2006,38 (3) :259-280.
  • 7GEEM Z, KIM J, LOGANATHAN G. A new heuristic optimization algorithm: harmony search[J]. Simulation, 2001,76 (2) :60-68.
  • 8GEEM Z, KIM J, LOGANATHAN G. Harmony search opti mization application to pipe network design[J]. International Journal of Model Simulation,2002,22(2):125-133.
  • 9OMRAN M G H, MAHDAVI M. Globle-best harmony search [J]. Applied Mathematics and Computation, 2008, 198 ( 2): 643-656.
  • 10MAHDAVI M, FESANGHARY M, DAMANGIR E. An improved harmony search algorithm for solving optimization problems[J]. Applied Mathematics and Computation, 2007, 188(2) : 1567-1579.

共引文献47

同被引文献32

引证文献6

二级引证文献9

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部