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A Combinatorial Approach to Dynamic Scheduling Problems
Zaw-Sing Su and Kenneth C. Sevcik
Vol. 26, No. 5, Operations Research/Computer Science Interface (Sep. - Oct., 1978), pp. 836-844
Published by: INFORMS
Stable URL: http://www.jstor.org/stable/170079
Page Count: 9
You can always find the topics here!Topics: Scheduling, Algorithms, Performance metrics, Computer systems, Lateness, Sequencing, Mathematical constants, Combinatorial analysis
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We introduce a combinatorial approach for studying multiple-processor scheduling problems that involve the preemptive scheduling of independent jobs. Unlike most combinatorial models used for studying scheduling problems, ours assumes that jobs arrive over time but that scheduling decisions must be made without knowledge of what jobs will arrive in the future. We seek dynamic algorithms that make scheduling decisions based on changing information. An algorithm is considered to be "optimal" only if it consistently produces schedules no worse than those produced by any omniscient algorithm that has exact knowledge of attributes of all jobs in advance. Measures of performance examined include the maxima and means of completion time, flow time, and lateness. "Optimal" algorithms are established in a few cases, while it is determined in other cases that such "optimal" algorithms require more information than the model provides.
Operations Research © 1978 INFORMS