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Job preemption, fast subcube compaction, or waiting in hypercube systems? A selection methodology

机译:作业抢占,快速子多维数据集压缩或在超多维数据集系统中等待?选择方法

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摘要

For a hypercube environment, this paper proposes a decision making method that tries to answer the following question: when a fully specified job arrives into a hypercube system and does not find an available free subcube that fulfills its execution requirements, what action to take: (1) Preempt one of the running jobs, use its allocated subcube and resume it later. (2) Do fast compaction for one of the allocated subcubes (using all disjoint paths method [IEEE Trans. Parallel Dist. Syst. 9 (1) (1998) 50]) to utilize a coalesced subcube area and run in it. (3) Wait till one of the running jobs terminates and leaves the system. An algorithm of complexity O(N~2m log(N)) is given to illustrate the selection methodology of a candidate job and the corresponding action, where N is the maximum number of jobs running in the hypercube system, and m is the maximum number of processing segments defined along one execution window. The action that causes a maximum time gain (maximum remaining laxities) is chosen. The selection approach enhances the preemption concept and can be incorporated into a job allocator for a hypercube system. Illustrative case studies are given to illustrate its applicability.
机译:对于超多维数据集环境,本文提出了一种决策方法,该方法试图回答以下问题:当完全指定的作业进入超多维数据集系统且未找到满足其执行要求的可用自由子多维数据集时,应采取以下措施: 1)抢占其中一个正在运行的作业,使用其分配的子多维数据集并在以后恢复它。 (2)对分配的子多维数据集之一进行快速压缩(使用所有不相交路径方法[IEEE Trans。Parallel Dist。Syst。9(1)(1998)50]),以利用合并的子多维数据集区域并在其中运行。 (3)等到其中一个正在运行的作业终止并离开系统。给出了复杂度为O(N〜2m log(N))的算法来说明候选作业的选择方法和相应的动作,其中N是超立方体系统中运行的最大作业数,m是最大数沿一个执行窗口定义的处理段数。选择导致最大时间增益(最大剩余松驰度)的动作。选择方法增强了抢占概念,并且可以合并到超立方体系统的作业分配器中。通过示例性案例研究来说明其适用性。

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