基于补货有界超限的组合实时系统同步协议全局可调度性分析

S. Cranen, R. J. Bril
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引用次数: 0

摘要

分层调度框架(hsf)提供了由定义良好的独立开发和分析的子系统组成复杂实时系统的方法。为了支持两级hsf中需要互斥访问的共享逻辑资源,提出了一种无回报溢出机制,以防止在由堆栈资源策略(SRP)仲裁的资源访问期间预算耗尽。同样的机制可以应用于支持调度技术,例如具有延迟抢占(FPDS)的固定优先级调度,其目的是减少与体系结构相关的抢占成本,并可能提高系统的可行性。虽然共享逻辑资源的阻塞时间和超支预算通常比正常预算小得多,但对于FPDS等调度技术,这些值可能会显著增加。因此,在本文中,我们考虑补货有界超支,即在补货时超支结束,因为正常预算再次可用,这允许更大的超支预算。我们表明,对这种特殊类型的溢出的全局可调度性分析有许多异常:(i)通常的临界时刻定理不成立,(ii)最大阻塞不一定导致最大响应时间,(iii)分析固定数量的时间(例如,一些超周期)是不够的。我们对两个子系统进行了分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Global schedulability analysis of a synchronization protocol based on replenishment-bounded overrun for compositional real-time systems
Hierarchical scheduling frameworks (HSFs) provide means for composing complex real-time systems from well-defined independently developed and analyzed subsystems. To support shared logical resources requiring mutual exclusive access in two-level HSFs, overrun without payback has been proposed as a mechanism to prevent budget depletion during resource access arbitrated by the stack resource policy (SRP). The same mechanism can be applied to support scheduling techniques, such as fixed-priority scheduling with deferred preemption (FPDS), that aim at a reduction of the architecture-related preemption costs and may improve the feasibility of a system. Whereas the blocking times and overrun budgets for shared logical resources will typically be much smaller than the normal budget, these values may significantly increase for scheduling techniques such as FPDS. In this paper, we therefor consider replenishment-bounded overrun, i.e. the overrun ends upon a replenishment, because the normal budget becomes available again, which allows for larger overrun budgets. We show that the global schedulability analysis for this special kind of overrun has a number of anomalies: (i) the usual theorem for critical instant does not hold, (ii) maximal blocking does not necessarily lead to a maximal response time, and (iii) it is not sufficient to analyse a fixed amount of time (say, a number of hyperperiods). We present analysis for two subsystems.
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