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Efficiency and Optimality of Largest Deficit First Prioritization: Dynamic User Prioritization for Soft Real-Time Applications

机译:最大的亏空优先级的效率和最优性:用于软实时应用程序的动态用户优先级

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An increasing number of real-time applications with compute and/or communication deadlines are being supported on a shared infrastructure. Such applications can often tolerate occasional deadline violations without substantially impacting their Quality of Service (QoS). This article explores the efficient allocation of shared resources to satisfy such QoS requirements. We study a simple framework which decouples this problem into two subproblems: (1) dynamic prioritization of users based on arbitrary functions of their deficits (difference of achieved vs. required QoS), and (2) priority-based resource allocation on the underlying compute fabric. In this article, we shall assume the solution to the latter is fixed, e.g., as realized in the task prioritization capabilities of current hardware/software, and focus on compatible solutions to the former. We first characterize the set of feasible QoS requirements and show the optimality of max weight-like prioritization. We then consider simple weighted Largest Deficit First (w-LDF) prioritization policies, where users with higher weighted QoS deficits are given higher priority. The article gives an inner bound for the feasible set under w-LDF policies, and, under an additional monotonicity assumption, characterizes its geometry leading to a sufficient condition for optimality. Additional insights on the efficiency ratio of w-LDF policies, the optimality of hierarchical-LDF, and characterization of clustering of failures are also discussed.
机译:共享基础架构上支持越来越多的具有计算和/或通信期限的实时应用程序。此类应用程序通常可以容忍偶尔违反期限的情况,而不会实质性地影响其服务质量(QoS)。本文探讨了满足这种QoS要求的共享资源的有效分配。我们研究了一个简单的框架,该框架将这个问题分解为两个子问题:(1)基于用户赤字的任意函数(已实现的QoS与所需的QoS的差异)动态地确定用户的优先级;以及(2)在基础计算上基于优先级的资源分配布。在本文中,我们将假定后者的解决方案是固定的,例如,在当前硬件/软件的任务优先级排序功能中已实现,并将重点放在与前者兼容的解决方案上。我们首先表征一组可行的QoS要求,并显示最大权重式优先级的最优性。然后,我们考虑简单的加权最大最大赤字优先(w-LDF)优先级划分策略,其中,加权QoS赤字较高的用户将获得更高的优先级。本文为w-LDF策略下的可行集提供了一个内在界限,并在一个附加的单调性假设下,表征了其几何形状,从而导致了获得最优性的充分条件。还讨论了有关w-LDF策略的效率比,分层LDF的最优性以及故障聚类特征的其他见解。

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