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Timing analysis of First-Come First-Served scheduled interval-timed Directed Acyclic Graphs

机译:先来先服务的计划间隔定时有向无环图的时序分析

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Analyzing worst-case application timing for systems with shared resources is difficult, especially when non-monotonic arbitration policies like First-Come-First-Served (FCFS) scheduling are used in combination with varying task execution times. Analysis methods that conservatively analyze these systems are often based on state-space exploration, which is not scalable due to its inherent susceptibility to combinatorial explosion. We propose a scalable timing analysis method on periodically restarted Directed Acyclic Task Graphs, that can provide conservative bounds on task timing properties when shared resources with FCFS scheduling are used. By expressing task enabling and completion times in intervals, denoting best-case and worst-case timing properties, contention on the shared resources can be estimated using conservative approximations. With an industrial case study we show that our approach can easily analyze models with thousands of tasks in less than 10 seconds, and the worst-case bounds obtained show an average improvement of 46% compared to bounds obtained by static worst-case analysis.
机译:分析具有共享资源的系统的最坏情况下的应用计时很困难,尤其是当像“先来先服务(FCFS)”调度之类的非单调仲裁策略与可变的任务执行时间结合使用时。保守地分析这些系统的分析方法通常基于状态空间探索,由于其固有的易爆性,因此无法扩展。我们针对周期性重启的有向非循环任务图提出了一种可扩展的时序分析方法,当使用具有FCFS调度的共享资源时,它可以为任务时序属性提供保守的界限。通过以间隔表示任务启用和完成时间,表示最佳情况和最坏情况的计时属性,可以使用保守的近似值估计共享资源上的竞争。通过工业案例研究,我们证明了我们的方法可以轻松地在不到10秒的时间内分析具有数千个任务的模型,并且与通过静态最坏情况分析所获得的界限相比,所获得的最坏情况的界限显示出平均改善了46%。

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