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Development of Krylov and AMG Linear Solvers for Large-Scale Sparse Matrices on GPUs

机译:Krylov和AMG线性溶剂在GPU上大规模稀疏矩阵的开发

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This paper introduces our work on developing Krylov subspace and AMG solvers on NVIDIA GPUs. As SpMV is a crucial part for these iterative methods, SpMV algorithms for a single GPU and multiple GPUs are implemented. A HEC matrix format and a communication mechanism are established. Also, a set of specific algorithms for solving preconditioned systems in parallel environments are designed, including ILU(k), RAS and parallel triangular solvers. Based on these work, several Krylov solvers and AMG solvers are developed. According to numerical experiments, favorable acceleration performance is obtained from our Krylov solver and AMG solver under various parameter conditions.
机译:本文介绍了我们在NVIDIA GPUS开发Krylov子空间和AMG求解器的工作。由于SPMV是这些迭代方法的关键部分,实现了单个GPU和多个GPU的SPMV算法。建立了HEC矩阵格式和通信机制。此外,设计了一组用于在并行环境中求解预处理系统的特定算法,包括ILU(k),RAS和平行三角形溶剂。基于这些工作,开发了几种Krylov溶剂和AMG溶剂。根据数值实验,在各种参数条件下从我们的Krylov求解器和AMG求解器获得有利的加速性能。

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