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A Convergence Study of the Discrete FGDLS Algorithm

机译:离散FGDLS算法的收敛性研究

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The Feedback-Guided Dynamic Loop Scheduling (FGDLS) algorithm is a recent dynamic approach to the scheduling of a parallel loop within a sequential outer loop. Earlier papers have analysed convergence under the assumption that the workload is a positive, continuous, function of a continuous argument (the iteration number). However, this assumption is unrealistic since it is known that the iteration number is a discrete variable. In this paper we extend the proof of convergence of the algorithm to the case where the iteration number is treated as a discrete variable. We are able to establish convergence of the FGDLS algorithm for the case when the workload is monotonically decreasing.
机译:反馈指导的动态循环调度(FGDLS)算法是一种用于在顺序外部循环内调度并行循环的最新动态方法。较早的论文在工作量是连续参数(迭代数)为正,连续,函数的假设下分析了收敛性。但是,这种假设是不现实的,因为已知迭代次数是一个离散变量。在本文中,我们将算法的收敛性证明扩展到迭代次数被视为离散变量的情况。对于工作负载单调减少的情况,我们能够建立FGDLS算法的收敛性。

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