Deriving period restrictions from a given utilization bound under RMS

D. Müller, A. Burns
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引用次数: 0

Abstract

We propose a new method to compute period choice restrictions based on a given maximum number of tasks in a task set, some pre-set period values, and a goal utilization bound ensuring the meeting of all deadlines under preemptive Rate-monotonic Scheduling (RMS) on a uniprocessor. The new approach is motivated by demonstrating that a safe utilization bound can be significantly increased by taking period configuration data into account. The two well-known approaches of the period-independent Liu/Layland bound and the harmonic chain method restriction which enforces new periods to be integer multiples or parts of pre-set periods are discussed. It will turn out that our new approach can serve as a trade-off balancing the two goals of a weak period choice restriction and a high utilization bound. Subsequently, we justify and demonstrate it by several examples and derive some rules of thumb.
从RMS下给定的利用率范围推导出周期限制
本文提出了一种新的计算周期选择限制的方法,该方法基于任务集中给定的最大任务数,预先设定的周期值,以及保证在单处理器上抢占率单调调度(RMS)下满足所有时限的目标利用率界。新方法的动机是证明通过考虑周期配置数据可以显着提高安全利用率界限。讨论了两种著名的周期无关的Liu/Layland界和调和链法约束方法,调和链法约束要求新周期是预定周期的整数倍或部分。结果表明,我们的新方法可以作为弱周期选择约束和高利用率约束这两个目标的权衡。随后,我们通过几个例子来证明和证明它,并得出一些经验法则。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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