矩阵-矩阵乘法对大寄存器文件结构具有间接性

D. Sreedhar, J. Derby, R. Montoye, C. Johnson
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引用次数: 0

摘要

密集矩阵-矩阵乘法是许多高性能计算应用的重要核心,包括新兴的基于深度神经网络的认知计算应用。图形处理单元(GPU)在处理各种应用中的密集矩阵-矩阵乘法方面非常成功。然而,最近的研究表明,就每秒峰值浮点运算(FLOPS)的利用率而言,gpu在利用硅上可用的计算资源进行矩阵乘法方面效率非常低。在本文中,我们证明了具有“间接”支持的大寄存器文件的架构可以更有效地利用处理器上的浮点计算资源。我们提出的内联加速器的一个关键特性是基于银行的超大寄存器文件,并具有嵌入式SIMD支持。这种注册文件中的处理器(PIR)策略通过附加在每个bank上的本地计算元素(lce)来实现,克服了寄存器文件端口数量有限的问题。由于每个LCE都是一个SIMD计算单元,并且它们都可以并发进行,因此PIR方法构成了一个高度并行的超宽SIMD器件。我们表明,我们可以获得比使用gpu进行矩阵乘法的最佳结果高出25%以上的性能。这是用更少的浮点计算单元实现的,因此更少的硅面积和功率。我们还表明,该架构与Strassen和Winograd矩阵乘法算法融合得很好。我们优化了lce为这些算法提供的选择性数据并行性,并研究了面积-性能权衡。
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Matrix-matrix multiplication on a large register file architecture with indirection
Dense matrix-matrix multiply is an important kernel in many high performance computing applications including the emerging deep neural network based cognitive computing applications. Graphical processing units (GPU) have been very successful in handling dense matrix-matrix multiply in a variety of applications. However, recent research has shown that GPUs are very inefficient in using the available compute resources on the silicon for matrix multiply in terms of utilization of peak floating point operations per second (FLOPS). In this paper, we show that an architecture with a large register file supported by “indirection ” can utilize the floating point computing resources on the processor much more efficiently. A key feature of our proposed in-line accelerator is a bank-based very-large register file, with embedded SIMD support. This processor-in-regfile (PIR) strategy is implemented as local computation elements (LCEs) attached to each bank, overcoming the limited number of register file ports. Because each LCE is a SIMD computation element, and all of them can proceed concurrently, the PIR approach constitutes a highly-parallel super-wide-SIMD device. We show that we can achieve more than 25% better performance than the best known results for matrix multiply using GPUs. This is achieved using far lesser floating point computing units and hence lesser silicon area and power. We also show that architecture blends well with the Strassen and Winograd matrix multiply algorithms. We optimize the selective data parallelism that the LCEs enable for these algorithms and study the area-performance trade-offs.
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