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Approximate Response Time Analysis of Real-Time Task Graphs

机译:实时任务图的近似响应时间分析

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The response time analysis problem is intractable for most existing real-time task models, except the simplest ones. Exact solutions for this problem in general have exponential complexity, and may run into scalability problems for large-scale task systems. In this paper, we study approximate analysis for static-priority scheduling of the Digraph Real-Time task model, which is a generalization of most existing graph-based real-time task models. We present two approximate analysis methods RBF and IBF, both of which have pseudo-polynomial complexity. We quantitatively evaluate their analysis precision using the metric speedup factor. We prove that RBF has a speedup factor of 2, and this is tight even for dual-task systems. The speedup factor of IBF is an increasing function with respect to k, the number of interfering tasks. This function converges to 2 as k approaches infinity and equals 1 when k = 1, implying that the IBF analysis is exact for dual-task systems. We also conduct simulation experiments to evaluate the precision and efficiency of RBF and IBF with randomly generated task sets. Results show that the proposed approximate analysis methods have very high efficiency with low precision loss.
机译:除了最简单的实时任务模型外,响应时间分析问题对于大多数现有的实时任务模型而言都是棘手的。通常,此问题的精确解决方案具有指数复杂性,并且可能会遇到大规模任务系统的可伸缩性问题。在本文中,我们研究Digraph实时任务模型的静态优先级调度的近似分析,该模型是对大多数现有基于图的实时任务模型的概括。我们提出了两种近似分析方法RBF和IBF,它们都具有伪多项式复杂度。我们使用度量加速因子来定量评估其分析精度。我们证明RBF的加速因子为2,即使对于双任务系统也是如此。 IBF的加速因子是相对于k(干扰任务数)的增加函数。当k接近无穷大时,该函数收敛到2,并且当k = 1时等于1,这意味着IBF分析对于双任务系统是准确的。我们还进行了仿真实验,以评估随机生成的任务集的RBF和IBF的精度和效率。结果表明,所提出的近似分析方法具有很高的效率,且精度损失低。

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