可塑任务调度的约束规划方法

Hiroki Nishikawa, Kaname Shimada, Ittetsu Taniguchi, H. Tomiyama
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引用次数: 4

摘要

随着高性能计算需求的不断增长,多核体系结构在各种应用领域变得越来越有吸引力。为了利用多核架构的并行性,任务调度变得比以往任何时候都更加重要。经典的多核任务调度假设每个任务在其中一个核上执行。然而,现代应用程序中的许多任务具有固有的并行性,并且可以是多线程的。任务被划分为多个线程,这些线程可以以fork-join的方式在多个核心上执行。如果线程的数量是灵活的,并且与任务调度同时确定,则多线程任务称为可塑任务。本文提出了一种多核调度方法。给定一组有向无环图形式的同构多核相关任务,确定每个任务的线程数并同时在多核上调度线程,以最小化总调度长度为目标。提出了基于约束规划的调度方法。实验结果表明,该方法优于目前基于整数线性规划的方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Constraint Programming Approach to Scheduling of Malleable Tasks
With the increasing demand for high-performance computing, multicore architectures became appealing in various application domains. In order to exploit the parallelism of the multicore architectures, task scheduling has become more important than ever. Classical multicore task scheduling assumes that each task is executed on one of the cores. However, many tasks in modern applications have inherent parallelism and can be multi-threaded. A task is partitioned into threads which can be executed on multiple cores in a fork-join fashion. A multi-threaded task is called malleable if the number of threads is flexible and is determined at the same time as task scheduling. This paper proposes multicore scheduling methods for malleable tasks. Given a set of dependent tasks in the form of directed acyclic graph and homogeneous multiple cores, the proposed methods decide the number of threads for each task and schedule the threads on the multicores simultaneously, with the goal of minimizing the overall schedule length. The proposed scheduling methods are based on constraint programming. Experimental results show that the proposed methods outperform state-of-the-art work which is based on integer linear programming.
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