首页> 外文期刊>International Journal of High Performance Computing Applications >A PARALLEL DISTRIBUTED SOLVER FOR LARGE DENSE SYMMETRIC SYSTEMS: APPLICATIONS TO GEODESY AND ELECTROMAGNETISM PROBLEMS
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A PARALLEL DISTRIBUTED SOLVER FOR LARGE DENSE SYMMETRIC SYSTEMS: APPLICATIONS TO GEODESY AND ELECTROMAGNETISM PROBLEMS

机译:大型对称系统的并行分布式求解器:在大地电磁学问题中的应用

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In this paper we describe the parallel distributed implementation of a linear solver for large-scale applications involving real symmetric positive definite or complex symmetric non-Hermitian dense systems. The advantage of this routine is that it performs a Cholesky factorization by requiring half the storage needed by the standard parallel libraries ScaLAPACK and PLAPACK. Our solver uses a J-variant Cholesky algorithm and a one-dimensional block-cyclic column data distribution but gives similar Gigaflops performance when applied to problems that can be solved on moderately parallel computers with up to 32 processors. Experiments and performance comparisons with ScaLAPACK and PLAPACK on our target applications are presented. These applications arise from the Earth's gravity field recovery and computational electromagnetics.
机译:在本文中,我们描述了线性求解器的并行分布式实现,适用于涉及实数对称正定或复杂对称非Hermitian密集系统的大规模应用。该例程的优点是,它需要标准并行库ScaLAPACK和PLAPACK所需的一半存储空间,即可执行Cholesky分解。我们的求解器使用J变量Cholesky算法和一维块循环列数据分布,但是当应用于可以在具有32个处理器的中等并行计算机上可以解决的问题时,其求解器也具有类似的Gigaflops性能。展示了在我们的目标应用程序上使用ScaLAPACK和PLAPACK进行的实验和性能比较。这些应用来自地球的重力场恢复和计算电磁学。

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