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A distributed approach for accelerating sparse matrix arithmetic operations for high-dimensional feature selection

机译:一种用于加速高维特征选择的稀疏矩阵算术运算的分布式方法

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摘要

Matrix computations are both fundamental and ubiquitous in computational science, and as a result, they are frequently used in numerous disciplines of scientific computing and engineering. Due to the high computational complexity of matrix operations, which makes them critical to the performance of a large number of applications, their efficient execution in distributed environments becomes a crucial issue. This work proposes a novel approach for distributing sparse matrix arithmetic operations on computer clusters aiming at speeding-up the processing of high-dimensional matrices. The approach focuses on how to split such operations into independent parallel tasks by considering the intrinsic characteristics that distinguish each type of operation and the particular matrices involved. The approach was applied to the most commonly used arithmetic operations between matrices. The performance of the presented approach was evaluated considering a high-dimensional text feature selection approach and two real-world datasets. Experimental evaluation showed that the proposed approach helped to significantly reduce the computing times of big-scale matrix operations, when compared to serial and multi-thread implementations as well as several linear algebra software libraries.
机译:矩阵计算在计算科学中是基本和普遍的,结果,它们经常用于科学计算和工程的许多学科。由于矩阵操作的高计算复杂性,这使得它们对大量应用程序的性能至关重要,他们在分布式环境中的有效执行成为一个至关重要的问题。这项工作提出了一种用于在旨在加速高维矩阵加速的计算机集群上分布稀疏矩阵算术运算的新方法。该方法专注于如何通过考虑区分每种类型的操作和所涉及的特定矩阵的内在特征来将这些操作分开到独立的并行任务中。该方法应用于矩阵之间最常用的算术运算。考虑到高维文本特征选择方法和两个现实世界数据集来评估所提出的方法的性能。实验评估表明,与串行和多线程实现相比,所提出的方法有助于显着减少大规模矩阵操作的计算时间以及多个线性代数软件库。

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