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Scheduling of uniform multidimensional systems under resource constraints

机译:资源约束下的统一多维系统调度

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Multidimensional (MD) systems are widely used to model scientific applications such as image processing, geophysical signal processing, and fluid dynamics. Such systems, usually, contain repetitive groups of operations represented by nested loops. The optimization of such loops, considering processing resource constraints, is required in order to improve their computational time. Most of the existing static scheduling mechanisms, used in the high-level synthesis of very large scale integration (VLSI) architectures, do not consider the parallelism inherent to the multidimensional characteristics of the problem. This paper explores the basic properties of MD loop pipelining and presents two novel techniques, multidimensional rotation scheduling and push-up scheduling, able to achieve the shortest possible schedule length. These new techniques transform a multidimensional data flow graph representing the problem, while assigning the loop operations to a schedule table. The multidimensional rotation scheduling is an iterative "heuristic" method, depending upon user input, while the push-up scheduling algorithm is able to compute the new schedule in polynomial time. The optimal resulting schedule length and the efficiency of the algorithms are demonstrated by a series of practical experiments.
机译:多维(MD)系统被广泛用于模拟科学应用,例如图像处理,地球物理信号处理和流体动力学。这样的系统通常包含由嵌套循环表示的重复操作组。考虑到处理资源的限制,需要对这种循环进行优化,以改善其计算时间。在超大规模集成(VLSI)体系结构的高级综合中使用的大多数现有静态调度机制,都没有考虑问题的多维特征所固有的并行性。本文探讨了MD循环流水线的基本属性,并提出了两种新颖的技术,多维旋转调度和俯卧撑调度,能够实现最短的调度长度。这些新技术在将循环操作分配给调度表的同时,变换了表示问题的多维数据流图。多维旋转调度是一种迭代的“启发式”方法,具体取决于用户输入,而俯卧撑调度算法能够在多项式时间内计算新的调度。一系列实际实验证明了最优的调度进度长度和算法效率。

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