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Optimizing Stochastic Scheduling in Fork-Join Queueing Models: Bounds and Applications

机译:在Fork-Join排队模型中优化随机调度:界限和应用

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Fork-Join (FJ) queueing models capture the dynamics of system parallelization under synchronization constraints, for example, for applications such as MapReduce, multipath transmission and RAID systems. Arriving jobs are first split into tasks and mapped to servers for execution, such that a job can only leave the system when all of its tasks are executed. In this paper, we provide computable stochastic bounds for the waiting and response time distributions for heterogeneous FJ systems under general parallelization benefit. Our main contribution is a generalized mathematical framework for probabilistic server scheduling strategies that are essentially characterized by a probability distribution over the number of utilized servers, and the optimization thereof. We highlight the trade-off between the scaling benefit due to parallelization and the FJ inherent synchronization penalty. Further, we provide optimal scheduling strategies for arbitrary scaling regimes that map to different levels of parallelization benefit. One notable insight obtained from our results is that different applications with varying parallelization benefits result in different optimal strategies. Finally, we complement our analytical results by applying them to various applications showing the optimality of the proposed scheduling strategies.
机译:Fork-Join(FJ)排队模型在同步约束下捕获系统并行化的动态,例如,用于MapReduce,多路径传输和RAID系统等应用程序。到达作业首先将其分成任务并映射到服务器进行执行,使得作业只能在执行所有任务时离开系统。在本文中,我们为一般并行化益处的异构FJ系统提供了可计算的随机界限。我们的主要贡献是概率的概率服务器调度策略的广义数学框架,其基本上是通过利用服务器的数量的概率分布以及其优化。由于并行化和FJ固有同步惩罚,我们突出了缩放效益之间的权衡。此外,我们为任意缩放制度提供最佳的调度策略,该方案地图映射到不同水平的平行化效益。从我们的结果中获得的一个值得注意的见解是,不同的平行化效益的不同应用导致不同的最佳策略。最后,我们通过将它们应用于各种应用程序来补充我们的分析结果,显示出拟议的调度策略的最优性。

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