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Optimizing the Linear Fascicle Evaluation Algorithm for Multi-core and Many-core Systems

机译:优化多核和多核系统的线性束缚评估算法

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摘要

Sparse matrix-vector multiplication (SpMV) operations are commonly used in various scientific and engineering applications. The performance of the SpMV operation often depends on exploiting regularity patterns in the matrix. Various representations and optimization techniques have been proposed to minimize the memory bandwidth bottleneck arising from the irregular memory access pattern involved. Among recent representation techniques, tensor decomposition is a popular one used for very large but sparse matrices. Post sparse-tensor decomposition, the new representation involves indirect accesses, making it challenging to optimize for multi-cores and even more demanding for the massively parallel architectures, such as on GPUs.
机译:稀疏矩阵 - 矢量乘法(SPMV)操作通常用于各种科学和工程应用。 SPMV操作的性能通常取决于矩阵中的利用规律模式。已经提出了各种表示和优化技术来最小化由所涉及的不规则内存访问模式引起的存储器带宽瓶颈。在最近的表示技术中,张量分解是用于非常大但稀疏矩阵的流行。 Post Sparse-Tensor分解后,新的表示涉及间接访问,使得优化多核优化且更加苛刻的大规模并行架构,例如GPU。

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