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LRE-TL: an optimal multiprocessor algorithm for sporadic task sets with unconstrained deadlines

机译:LRE-TL:最佳的多处理器算法,适用于时间期限不受限制的零星任务集

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This article presents a detailed discussion of LRE-TL (Local Remaining Execution-TL-plane), an algorithm that schedules hard real-time periodic and sporadic task sets with unconstrained deadlines on identical multiprocessors. The algorithm builds upon important concepts such as the TL-plane construct used in the development of the LLREF algorithm (Largest Local Remaining Execution First). This article identifies the fundamental TL-plane scheduling principles used in the construction of LLREF. These simple principles are examined, identifying methods of simplifying the algorithm and allowing it to handle a more general task model. For example, we identify the principle that total local utilization can never increase within any TL-plane as long as a minimal number of tasks are executing. This observation leads to a straightforward approach for scheduling task arrivals within a TL-plane. In this manner LRE-TL can schedule sporadic tasks and tasks with unconstrained deadlines. Like LLREF, the LRE-TL scheduling algorithm is optimal for task sets with implicit deadlines. In addition, LRE-TL can schedule task sets with unconstrained deadlines provided they satisfy the density test for multiprocessor systems. While LLREF has a O(n~2) runtime per TL-plane, LRE-TL's runtime is O(n logn) per TL-plane.
机译:本文介绍了LRE-TL(本地剩余执行TL平面)的详细讨论,LRE-TL是一种在相同的多处理器上以不受限制的期限调度硬实时周期性和零星任务集的算法。该算法以重要概念为基础,例如在LLREF算法(最大的本地剩余执行优先)的开发中使用的TL平面构造。本文确定了在LLREF的构造中使用的基本TL平面调度原理。研究了这些简单的原理,确定了简化算法并允许其处理更通用的任务模型的方法。例如,我们确定了以下原则:只要执行的任务数量最少,本地总利用率就不会在任何TL平面内增加。这种观察导致了一种用于安排任务在TL平面内到达的简单方法。通过这种方式,LRE-TL可以安排零星任务和不受限制的期限的任务。与LLREF一样,LRE-TL调度算法最适合具有隐式截止期限的任务集。此外,只要LRE-TL满足多处理器系统的密度测试要求,就可以在不受限制的期限内安排任务集。 LLREF在每个TL平面的运行时间为O(n〜2),而LRE-TL的运行时间为每个TL平面的时间为O(n logn)。

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