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Condensed forms for the symmetric eigenvalue problem on multi-threaded architectures

机译:多线程体系结构上对称特征值问题的压缩形式

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摘要

We investigate the performance of the routines in LAPACK and the Successive Band Reduction (SBR) toolbox for the reduction of a dense matrix to tridiagonal form, a crucial preprocessing stage in the solution of the symmetric eigenvalue problem, on general-purpose multi-core processors. In response to the advances of hardware accelerators, we also modify the code in the SBR toolbox to accelerate the computation by off-loading a significant part of the operations to a graphics processor (GPU). The performance results illustrate the parallelism and scalability of these algorithms on current high-performance multi-core and many-core architectures.
机译:我们研究了LAPACK和连续频带缩减(SBR)工具箱中的例程的性能,该例程用于将密集型矩阵还原为对角线形式,这是通用多核处理器上对称特征值问题解决方案中的关键预处理阶段。为了响应硬件加速器的进步,我们还修改了SBR工具箱中的代码,以通过将大部分操作卸载到图形处理器(GPU)来加速计算。性能结果说明了这些算法在当前高性能多核和多核体系结构上的并行性和可伸缩性。

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