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Varying bandwidth resource allocation problem with bag constraints

机译:有袋约束的可变带宽资源分配问题

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We consider the problem of scheduling jobs on a pool of machines. Each job requires multiple machines on which it executes in parallel. For each job, the input specifies release time, deadline, processing time, profit and the number of machines required. The total number of machines may be different at different points of time. A feasible solution is a subset of jobs and a schedule for them such that at any timeslot, the total number of machines required by the jobs active at the timeslot does not exceed the number of machines available at that timeslot. We present an O(log(Bmax/Bmin))-approximation algorithm, where Bmax and Bmin are the maximum and minimum available bandwidth (maximum and minimum number of machines available over all the timeslots). Our algorithm and the approximation ratio are applicable for more a general problem that we call the Varying bandwidth resource allocation problem with bag constraints (BagVBRap). The BagVBRap problem is a generalization of some previously studied scheduling and resource allocation problems.
机译:我们考虑在计算机池上调度作业的问题。每个作业都需要多台并行执行的机器。对于每个作业,输入指定发布时间,截止日期,处理时间,利润和所需的机器数量。机器总数在不同时间点可能有所不同。可行的解决方案是作业的子集和时间表,以便在任何时隙上,该时隙上活动的作业所需的计算机总数不超过该时隙上可用的计算机数。我们提出一种O(log(B max / B min ))逼近算法,其中B max 和B min 是最大和最小可用带宽(在所有时隙上可用的最大和最小计算机数量)。我们的算法和近似率适用于更普遍的问题,我们称其为具有袋约束的可变带宽资源分配问题(BagVBRap)。 BagVBRap问题是先前研究的一些调度和资源分配问题的概括。

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