在图分析中使用降精度张量核心运算的可行性

J. Firoz, Ang Li, Jiajia Li, K. Barker
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引用次数: 3

摘要

今天的数据驱动分析和机器学习工作负载在很大程度上是由通用图形处理单元(gpgpu)驱动的。为了加速gpu上的密集矩阵乘法,近年来引入了张量核心单元(tcu)。在本文中,我们研究了基于线性代数和以顶点为中心的算法,用于gpu上的各种图形核,目的是将这种新的硬件特性应用于图形应用。我们确定了这些图核中可以在张量核心单元上执行的潜在阶段。特别是,我们利用tcu上的矩阵乘法[1]来重新制定还原和扫描操作。我们证明,在不同图形内核中可用的tcu上执行这些操作可以帮助在gpgpu上建立端到端管道,而不依赖于手动调优的外部库,并且仍然可以为各种图形分析提供相当的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On the Feasibility of Using Reduced-Precision Tensor Core Operations for Graph Analytics
Today's data-driven analytics and machine learning workload have been largely driven by the General-Purpose Graphics Processing Units (GPGPUs). To accelerate dense matrix multiplications on the GPUs, Tensor Core Units (TCUs) have been introduced in recent years. In this paper, we study linear-algebra-based and vertex-centric algorithms for various graph kernels on the GPUs with an objective of applying this new hardware feature to graph applications. We identify the potential stages in these graph kernels that can be executed on the Tensor Core Units. In particular, we leverage the reformulation of the reduction and scan operations in terms of matrix multiplication [1] on the TCUs. We demonstrate that executing these operations on the TCUs, available inside different graph kernels, can assist in establishing an end-to-end pipeline on the GPGPUs without depending on hand-tuned external libraries and still can deliver comparable performance for various graph analytics.
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