在硬实时调度下管理嵌入式流应用程序的延迟

M. Bamakhrama, T. Stefanov
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引用次数: 31

摘要

在本文中,我们考虑了嵌入式流应用程序的硬实时调度问题,使用数据流图建模,同时最小化应用程序延迟。最近,研究表明,非循环循环静态数据流(CSDF)图中的参与者可以被调度为一组隐式截止日期周期任务。这种调度方法已被证明可以为一组称为匹配I/O速率图的图产生可实现的最大吞吐量。我们证明了将图参与者调度为隐式截止日期周期任务会显著增加一类称为不平衡图的图的延迟。为了缓解这个问题,我们为参与者提出了一种新的任务集表示,其中参与者被安排为一组受约束的期限周期任务。我们证明,对于重复向量等于$\vec{1}$的图,将参与者调度为约束期限周期任务提供了最佳吞吐量(即速率)和延迟。此外,我们使用一组19个实际应用程序来评估约束截止日期表示,并表明它能够为超过70%的应用程序实现最小可实现延迟,即使应用程序具有不等于$\vec{1}$的重复向量。我们展示了选择任务截止日期涉及到延迟和资源需求之间的权衡。最后,我们提出了一种决策树来帮助设计者选择合适的实时周期任务模型来调度非循环CSDF图。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Managing latency in embedded streaming applications under hard-real-time scheduling
In this paper, we consider the problem of hard-real-time scheduling of embedded streaming applications, modeled using dataflow graphs, while minimizing the application latency. Recently, it has been shown that the actors in an acyclic Cyclo-Static Dataflow (CSDF) graph can be scheduled as a set of implicit-deadline periodic tasks. Such scheduling approach has been shown to yield the maximum achievable throughput for a large set of graphs, called matched I/O rates graphs. We show that scheduling the graph actors as implicit-deadline periodic tasks increases the latency significantly for a class of graphs called unbalanced graphs. To alleviate this problem, we propose a new task-set representation for the actors in which the actors are scheduled as a set of constrained-deadline periodic tasks. We prove that scheduling the actors as constrained-deadline periodic tasks delivers optimal throughput (i.e., rate) and latency for graphs with repetition vector equal to $\vec{1}$. Furthermore, we evaluate the constrained-deadline representation using a set of 19 real-life applications and show that it is capable of achieving the minimum achievable latency for more than 70% of the applications, and even if the application has a repetition vector not equal to $\vec{1}$. We show that choosing the task deadline involves a trade-off between the latency and the resources requirements. Finally, we propose a decision tree to assist the designer in choosing the appropriate real-time periodic task model for scheduling acyclic CSDF graphs.
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