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Multi-GPU Scalable Implementation of a Contour-Integral-Based Eigensolver for Real Symmetric Dense Generalized Eigenvalue Problems

机译:基于轮廓积分的本征求解器的多GPU可扩展实现,用于实对称对称广义特征值问题

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We consider a parallel eigensolver for generalized eigenvalue problems for distributed GPU systems. In this paper, we propose a distributed parallel implementation of the Sakurai-Sugiura (SS) eigenvalue solver for solving generalized eigenvalue problems with real symmetric matrices using GPU linear algebra libraries. In the SS method, the target subspace is constructed from solutions of linear systems. The dominant part of this method is calculating solutions of linear equations. By assigning the solution of independent linear systems to each GPU, a coarse-grained parallelism can be obtained, and high scalability is expected. We also proposed the performance model of this implementation. We evaluate its parallel performance using numerical examples that involve medium-size dense matrices.
机译:对于分布式GPU系统的广义特征值问题,我们考虑使用并行特征求解器。在本文中,我们提出了Sakurai-Sugiura(SS)特征值求解器的分布式并行实现,以使用GPU线性代数库解决带有实对称矩阵的广义特征值问题。在SS方法中,目标子空间是从线性系统的解中构造的。该方法的主要部分是计算线性方程的解。通过将独立线性系统的解决方案分配给每个GPU,可以获得粗粒度的并行性,并且期望具有高可伸缩性。我们还提出了此实现的性能模型。我们使用涉及中等大小的密集矩阵的数值示例来评估其并行性能。

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