阵列计算机的优化

R. Millstein
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引用次数: 1

摘要

ILLIAC-IV的非常规设计需要非常规的优化技术。传统技术关注的是程序。由于传统硬件一次执行一条指令,因此通过减少执行的指令数量可以获得更高的效率。消除公共子表达式和文字计算,去除局部不变计算,降低运算符强度等,都是重构程序以提高效率的方法。这种对项目的关注对于ILLIAC-IV来说是不够的。处理器阵列的有效使用取决于所存储的数据,以便允许在许多数据流上并行执行。此外,由于每个处理器无法访问超过2K的内存,因此需要使用路由命令进行处理器间通信。因此,在阵列计算机上进行优化需要将数据重构作为主要工作领域。这种重构包括,例如,对倾斜存储方法的扩展,该方法允许并行访问任何数组的任何片,并且进一步,通过统一路由与另一个片对齐。(n维数组A的切片是向量{A(cl,…, ci−1,j, ci+ 1,…, cn: mi≤j≤mi, ck常数})
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optimization for an array computer
The unconventional design of the ILLIAC-IV requires unconventional optimization techniques. Conventional techniques focus on the program. Since conventional hardware executes one instruction at a time, greater efficiency is obtained by reducing the number of instructions executed. Elimination of common subexpressions and literal computations, removal of locally invariant computations, reduction of operator strength, etc. are all methods of restructuring a program to allow greater efficiency. This focus on the program is not sufficient for the ILLIAC-IV. Efficient use of an array of processors depends upon the data being stored so as to permit parallel execution on many data streams. Further, the inability of each processor to access more than 2K of memory requires the use of routing commands for inter-processor communication. Hence, optimization on an array computer requires restructuring of the data as the primary area of effort. Such restructuring includes, for example, an extension to the skewed storage method which permits any slice of any array to be accessed in parallel and, further, to be aligned with an other slice by a uniform route. (A slice of an n-dimentional array A is the vector {A(cl,..., ci−l, j, ci+l,..., cn: mi ≤ j ≤ Mi, ck constant}.)
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