Computation Time and Idle Time of Tiling Transformation on a Network of Workstations

S. Sathe, P. Nawghare
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Abstract

Tiling is a technique for extraction of parallelism which groups iterations of a nest of "for" loops into blocks called tiles which can be scheduled for execution on the workstations connected by a network. Extraction of parallelism will be maximum when the workstations are busy in computation most of the time. Hence idle time of tiling is a very important parameter. In this paper we have presented results on the study of tiling transformation with respect to computation time and idle time. In our study we have considered tiles of rectangular shape and of size n1×n2. The iteration space can, however, be rectangular or parallelogram shaped and of size N1×N2. The results presented in this paper can be used for tiling of iteration spaces such that idle time is minimum and can be easily integrated in a parallelising compiler. Modelling communication between workstations is important for tiling transformation. We have developed a new improved model for modelling communication between workstations.
工作站网络中平铺变换的计算时间和空闲时间
平铺是一种提取并行性的技术,它将一套“for”循环的迭代分组到称为平铺的块中,这些块可以在通过网络连接的工作站上调度执行。当工作站大部分时间都在忙于计算时,并行性的提取将是最大的。因此,平铺的空闲时间是一个非常重要的参数。本文给出了平铺变换在计算时间和空闲时间方面的研究结果。在我们的研究中,我们考虑了矩形形状和大小n1×n2的瓷砖。然而,迭代空间可以是矩形或平行四边形,大小为N1×N2。本文给出的结果可以用于迭代空间的平铺,使空闲时间最小,并且可以很容易地集成到并行编译器中。工作站之间的建模通信对于平铺转换非常重要。我们开发了一个新的改进模型,用于工作站之间的通信建模。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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