· 2015
SPLATT: Efficient and Parallel Sparse Tensor-Matrix Multiplication
- 220citations
- 2015year
Short summary
SPLATT, a new C library, achieves up to 80x speedup for sparse tensor-matrix multiplication using shared-memory parallelism, a novel data structure, and cache-friendly reordering/tiling techniques.
AI-generated from the title and abstract; the full text is not read.
Key points
- Introduces SPLATT, a C library with shared-memory parallelism for sparse tensor-matrix multiplication.
- Features a novel data structure that exploits sparsity patterns for a small memory footprint.
- Implements cache-friendly reordering and tiling techniques, a first in this context.
- Achieves an average 30x speedup with 16 threads, reaching over 80x on the NELL-2 dataset.
AI-generated from the title and abstract; the full text is not read.
Abstract
Multi-dimensional arrays, or tensors, are increasingly found in fields such as signal processing and recommender systems. Real-world tensors can be enormous in size and often very sparse. There is a need for efficient, high-performance tools capable of processing the massive sparse tensors of today and the future. This paper introduces SPLATT, a C library with shared-memory parallelism for three-mode tensors. SPLATT contains algorithmic improvements over competing state of the art tools for sparse tensor factorization. SPLATT has a fast, parallel method of multiplying a matricide tensor by a Khatri-Rao product, which is a key kernel in tensor factorization methods. SPLATT uses a novel data structure that exploits the sparsity patterns of tensors. This data structure has a small memory footprint similar to competing methods and allows for the computational improvements featured in our work. We also present a method of finding cache-friendly reordering and utilizing them with a novel form of cache tiling. To our knowledge, this is the first work to investigate reordering and cache tiling in this context. SPLATT averages almost 30x speedup compared to our baseline when using 16 threads and reaches over 80x speedup on NELL-2.
The authors' abstract, as published at the source., 2015 · DOI ↗
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Field: Computational Mathematics
Computational MathematicsMathematics