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A SIMPLE PROOF OF THE INEQUALITY R_M(MF(κ))≤1.2+(1/2~κ) IN MULTIPROCESSOR SCHEDULING

A SIMPLE PROOF OF THE INEQUALITY R_M(MF(κ))≤1.2+(1/2~κ) IN MULTIPROCESSOR SCHEDULING
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摘要 We consider the well-known problem of scheduling n independent tasks nonpreemptivelyon m identical processors with the objective of minimizing the makespan. Coffman, Garey andJohnson described an algorithm MULTIFIT, based on bin-packing, with a worst case performancebetter than the LPT-algorithm. The bound 1.22 obtained by them was claimed by Friesen in1984 that it can be improved to 1.2. In this paper we give a simp1e proof for this bound. We consider the well-known problem of scheduling n independent tasks nonpreemptivelyon m identical processors with the objective of minimizing the makespan. Coffman, Garey andJohnson described an algorithm MULTIFIT, based on bin-packing, with a worst case performancebetter than the LPT-algorithm. The bound 1.22 obtained by them was claimed by Friesen in1984 that it can be improved to 1.2. In this paper we give a simp1e proof for this bound.
出处 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 1992年第3期245-251,共7页 应用数学学报(英文版)
基金 National Natural Science Founation of China Austrian"Fonds sur Frdorung der wissonachaftlichen Forschung,Project S32/01"
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