多核处理器协同调度策略的建模与开发

Huanzhou Zhu, Ligang He, Bo Gao, Kenli Li, Jianhua Sun, Hao Chen, Kuan-Ching Li
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引用次数: 4

摘要

片上缓存通常在同一处理器的不同内核上并发运行的进程之间共享。这种类型的资源争用会导致协同运行进程的性能下降。竞争感知协同调度是指一类减少性能下降的调度技术。大多数现有的争用感知协同调度器只考虑串行作业。然而,在计算系统中往往同时存在并行和串行作业。本文将串行和并行混合作业的协同调度问题建模为整数规划(IP)问题。然后利用现有的IP求解器找到性能下降最小的最优协同调度方案。然而,我们发现基于ip的方法产生了很高的时间开销,并且只能用于解决小规模的问题。因此,本文还提出了一种基于图的方法来解决这一问题。我们构造了一个协同调度图来表示协同调度问题,并将寻找最优协同调度解的问题建模为寻找协同调度图中最短有效路径的问题。然后,提出了一种启发式A*搜索算法(HA*),以有效地找到近似最优解。大量的实验验证了所提出方法的有效性和效率。实验结果表明,与基于ip的方法相比,HA*能够在更短的时间内找到近似最优解。
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Modelling and Developing Co-scheduling Strategies on Multicore Processors
On-chip cache is often shared between processes that run concurrently on different cores of the same processor. Resource contention of this type causes performance degradation to the co-running processes. Contention-aware co-scheduling refers to the class of scheduling techniques to reduce the performance degradation. Most existing contention-aware co-schedulers only consider serial jobs. However, there often exist both parallel and serial jobs in computing systems. In this paper, the problem of co-scheduling a mix of serial and parallel jobs is modelled as an Integer Programming (IP) problem. Then the existing IP solver can be used to find the optimal co-scheduling solution that minimizes the performance degradation. However, we find that the IP-based method incurs high time overhead and can only be used to solve small-scale problems. Therefore, a graph-based method is also proposed in this paper to tackle this problem. We construct a co-scheduling graph to represent the co-scheduling problem and model the problem of finding the optimal co-scheduling solution as the problem of finding the shortest valid path in the co-scheduling graph. A heuristic A*-search algorithm (HA*) is then developed to find the near-optimal solutions efficiently. The extensive experiments have been conducted to verify the effectiveness and efficiency of the proposed methods. The experimental results show that compared with the IP-based method, HA* is able to find the near-optimal solutions with much less time.
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