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时间期望错位限制下完工时间和的随机重新排序

Stochastic Rescheduling Problem of Total Completed Time under Expected Time Disruption
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摘要 讨论了工件加工时间服从任意分布,在时间期望错位下的随机重新排序问题,目标是使期望总完工时间最小.根据理论分析的方法,研究了工件的最优加工顺序.结果表明最短期望加工时间优先规则是使目标达到最小的策略,并由该策略得出多项式时间算法或拟多项式时间算法. The stochastic rescheduling problem with the processing time from arbitrary distribution under expected time disruption is considered and researched,and the objective is to minimize the expected total completed time.According to theoretical analysis method,we study optimal order of job.The result show that Shortest Expected Processing Time First Rule can minimize the objective,and give polynomial time algorithm and pseudo-polynomial time algorithm.
出处 《河南科学》 2012年第7期828-831,共4页 Henan Science
基金 河南省自然科学基金NSFHN(112300410078) 河南省教育厅自然科学基金(2011B110008) 河南工业大学博士科研基金和河南工业大学研究生科技创新基金项目的资助(10XJS056)
关键词 随机排序 重新排序 时间错位期望值 任意分布 stochastic scheduling rescheduling expected time disruption arbitrary distribution
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参考文献8

  • 1Pinedo M.Scheduling:Theory,Alogrithmsa,nd Systems[M].Second Edition.北京:清华大学出版社,2005.
  • 2Zhou X,Cai X.General stochastic single-machine scheduling with regular cost functions[J].Mathl Comput Modelling,1997,26(3):95-108.
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  • 6Yuan Jinjiang,Mu Yundong,Lu Lingfae,t al.Rescheduling with release dates to minimize total sequence disruption under alimit on the makespan[J].Asia-Pacific Journal of Operational Research,2007,24(6):789-796.
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  • 8慕运动,郝赟.序列错位下完工时间和的随机重新排序问题[J].河南科学,2011,29(10):1145-1147. 被引量:1

二级参考文献7

  • 1慕运动,谷存昌.具有固定顺序的重新排序问题[J].河南科学,2007,25(1):8-10. 被引量:2
  • 2Hall N G, Potts C N. Rescheduling for new orders [J]. Operation Research, 2004,52 (3) :440-453.
  • 3Yuan Jinjiang, Mu Yundong. Rescheduling with release dates to minimize makespan under a limit on the maximum sequence disruption [J]. European Journal of Operation Research (SCI, EI), 2007, 182 (2) ~ 936-944.
  • 4Yuan Jinjiang, Mu Yundong, Lu Lingfa, et al. Rescheduling with release dates to minimize total sequence disruption under a limit on the makespan [J]. Asia-Pacific Journal of Operational Research (SCI), 2007,24 (6) : 789-796.
  • 5Pinedo M. Scheduling: theory, alogrithms, and systems[M]. Second Edition,北京:清华大学出版社,2005.
  • 6Zhou X, Cai X. General stochastic single-machine scheduling with regular cost functions[J]. Mathl Comput Modelling, 1997, 26 (3) : 95-108.
  • 7Pinedo M. Stochastic scheduling with release dates and due dates [J]. Operation Research, 1983, 31 (3) : 559-572.

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