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Preemptive Semi-Online Scheduling with Tightly-Grouped Processing Times 被引量:4

Preemptive semi-online scheduling with tightly-grouped processing times
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摘要 This paper investigates a preemptive semi-online scheduling problem onm identical parallel machines wherem=2,3. It is assumed that all jobs have their processing times in betweenp andrp (p > 0,r ≥1). The goal is to minimize the makespan. Best possible algorithms are designed for anyr≥1 whenm=2,3. Keywords semi-online - scheduling - preemption - competitive ratio Regular PaperThis research is supported by the Teaching and Research Award Program for Outstanding Young Teachers in Higher Education Institutions of MOE. China, and the National Natural Science Foundation of China (Grant Nos. 10271110 and 60021201).Yong He received his B.S., M.S., and Ph.D. degrees all from Zhejiang University in 1989, 1992, 1996, respectively. He is currently a professor and Ph.D. supervisor at Department of Mathematics, Zhejiang University. His current research interests include combinatorial and network optimization, scheduling theory, computational biology, mathematical modeling, etc.Yi-Wei Jiang received his B.S. degree from Zhejiang University in 2002. He is currently a Ph.D. candidate of Zhejiang University. His current interests include scheduling theory and online algorithms. This paper investigates a preemptive semi-online scheduling problem onm identical parallel machines wherem=2,3. It is assumed that all jobs have their processing times in betweenp andrp (p > 0,r ≥1). The goal is to minimize the makespan. Best possible algorithms are designed for anyr≥1 whenm=2,3. Keywords semi-online - scheduling - preemption - competitive ratio Regular PaperThis research is supported by the Teaching and Research Award Program for Outstanding Young Teachers in Higher Education Institutions of MOE. China, and the National Natural Science Foundation of China (Grant Nos. 10271110 and 60021201).Yong He received his B.S., M.S., and Ph.D. degrees all from Zhejiang University in 1989, 1992, 1996, respectively. He is currently a professor and Ph.D. supervisor at Department of Mathematics, Zhejiang University. His current research interests include combinatorial and network optimization, scheduling theory, computational biology, mathematical modeling, etc.Yi-Wei Jiang received his B.S. degree from Zhejiang University in 2002. He is currently a Ph.D. candidate of Zhejiang University. His current interests include scheduling theory and online algorithms.
出处 《Journal of Computer Science & Technology》 SCIE EI CSCD 2004年第6期733-739,共7页 计算机科学技术学报(英文版)
基金 国家自然科学基金
关键词 SEMI-ONLINE SCHEDULING PREEMPTION competitive ratio semi-online scheduling preemption competitive ratio
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参考文献9

  • 1He Y, Zhang G. Semi on-line scheduling on two identical machines. Computing, 1999, 62: 179-187.
  • 2He Y. The optimal on-line parallel machine scheduling.Computers & Mathematics with Applications, 2000, 39:117-121.
  • 3He Y, Dosa G. Semi-online scheduling jobs with tightlygrouped processing times on three identical machines.Technical Report, Dept. Mathematics, Zhejiang University, 2002.
  • 4Chen B, van Vliet A, Woeginger G. An optimal algorithm for preemptive on-line scheduling. Operations Research Letters, 1995, 18: 127-131.
  • 5Seiden S, Sgall J, Woeginger G. Semi-online scheduling with decreasing job sizes. Operations Research Letters,2000, 27: 215-221.
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  • 8McNaughton R. Scheduling with deadlines and loss functions. Management Sciences, 1959, 6: 1-12.
  • 9Epstein L. Optimal preemptive on-line scheduling on uniform processors with non-decreasing speed ratios.Operations Research Letters, 2001, 29: 93-98.

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