Abstract

Tensor Core Units (TCUs) are hardware accelerators developed for deep neural networks, which efficiently support the multiplication of two dense m×m\sqrt{m}\times \sqrt{m} matrices, where mm is a given hardware parameter. In this paper, we show that TCUs can speed up similarity search problems as well. We propose algorithms for the Johnson-Lindenstrauss dimensionality reduction and for similarity join that, by leveraging TCUs, achieve a m\sqrt{m} speedup up with respect to traditional approaches.

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