Reducing redundancy in data organization and arithmetic calculation for stencil computations
Kun Li, Liang Yuan, Yunquan Zhang, Yue Yue
摘要
Stencil computation is one of the most important kernels in various scientific and engineering applications. A variety of work has focused on vectorization techniques, aiming at exploiting the in-core data parallelism. However, they either incur spatial data conflicts or hurt the data locality when integrated with tiling. In this paper, a novel spatial computation folding is devised to reduce the data reorganization overhead for vectorization and preserve the data locality for tiling in the data space simultaneously. We then propose an approach of temporal computation folding enhanced with shifts reusing, tessellate tiling, and semi-automatic code generation. It aims to further reduce the redundancy of arithmetic calculations and exploit the register reuse along the time dimension. Experimental results on the AVX2 and AVX-512 CPUs show that our approach obtains significant performance improvements compared with state-of-the-art techniques.
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引用它的顶会 Paper6
- ConvStencil: Transform Stencil Computation to Matrix Multiplication on Tensor CoresYuetao Chen, Kun Li, Yuhao Wang, Donglin Bai 等PPoPP 2024 · 被引用 25 次
- LoRAStencil: Low-Rank Adaptation of Stencil Computation on Tensor CoresYiwei Zhang, Kun Li, Liang Yuan, Jiawen Cheng 等SC 2024 · 被引用 13 次
- FlashFFTStencil: Bridging Fast Fourier Transforms to Memory-Efficient Stencil Computations on Tensor Core UnitsHaozhi Han, Kun Li, Wei Cui, Donglin Bai 等PPoPP 2025 · 被引用 7 次
- SparStencil: Retargeting Sparse Tensor Cores to Scientific Stencil Computations via Structured Sparsity TransformationQi Li, Kun Li, Haozhi Han, Liang Yuan 等SC 2025 · 被引用 3 次
- Jigsaw: Toward Conflict-free Vectorized Stencil Computation by Tessellating Swizzled RegistersYiwei Zhang, Kun Li, Liang Yuan, Haozhi Han 等PPoPP 2025 · 被引用 2 次
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