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Performance of parallel solution of a block-tridiagonal linear system on Fujitsu VPP500

机译:富士通VPP500上块三对角线性系统的并行解决方案性能

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We study the performance of parallel solution of a block-tridiagonal linear system adopting the block cyclic reduction (BCR) method. We develop a parallel code on Fujitsu VPP500 to solve a block--tridiagonal (BT) linear system and measure the speed of the parallel code on VPP500/28 at RIKEN in order to explore the ability to solve a large system. We study the dependence of the performance on the size of the BT matrix and explore the optimum condition to get high speed using our code. We find that our code solves problems with high speed of 31 Gflops and high parallel efficiency by taking advantage of both vectorization and parallelization. The code enables us to solve a larger system of radiative transfer problem in astrophysics than ever before as an application. Numerical results show that the BCR method works very well as a parallel algorithm on parallel computers with a sufficient specification for the communication. Possible performance of the BCR method on a larger system of parallel computers are addressed.
机译:我们采用块循环归约(BCR)方法研究了块对角线线性系统的并行解的性能。我们在富士通VPP500上开发了并行代码以解决块三对角(BT)线性系统,并在RIKEN上测量了VPP500 / 28上并行代码的速度,以探索解决大型系统的能力。我们研究了性能对BT矩阵大小的依赖性,并使用我们的代码探索了获得高速的最佳条件。我们发现我们的代码通过向量化和并行化的优势解决了31 Gflops的高速和高并行效率的问题。该代码使我们能够解决比应用程序更大的天体物理学中的辐射传递问题系统。数值结果表明,BCR方法在并行计算机上作为并行算法非常有效,并且具有足够的通信规范。解决了BCR方法在较大的并行计算机系统上的可能性能。

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