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Parallel algorithms for reduction of a general matrix to upper Hessenberg form on a shared memory multiprocessor

机译:用于在共享内存多处理器上将通用矩阵简化为上Hessenberg形式的并行算法

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摘要

This study is concerned with parallel algorithms for the orthogonal reduction of a general matrix to upper Hessenberg form. A variety of algorithms are investigated, which involve varying amounts of overlap between different parts of the calculation.Empirical comparison was carried out using C++ and the THREADS package on a shared memory Encore Multimax multiprocessor. In this testing the final version which involves most overlap was found to be the most efficient algorithm, and its efficiency is very high.The algorithms illustrate the advantages of parallel algorithms using dynamic allocation of tasks to THREADs on this shared memory machine. (c) 2004 Elsevier Inc. All rights reserved.
机译:这项研究涉及将通用矩阵正交归约为上Hessenberg形式的并行算法。研究了各种算法,其中涉及计算的不同部分之间的重叠量有所不同。使用C ++和THREADS程序包在共享内存Encore Multimax多处理器上进行了经验比较。在此测试中,发现重叠程度最高的最终版本是效率最高的算法,并且效率很高。这些算法说明了在此共享内存计算机上使用向任务中的线程动态分配任务的并行算法的优点。 (c)2004 Elsevier Inc.保留所有权利。

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