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EigenKernel: A middleware for parallel generalized eigenvalue solvers to attain high scalability and usability

机译:eigenkernel:用于平行的广义特征值求解器的中间件,以获得高可扩展性和可用性

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An open-source middleware named EigenKernel was developed for use with parallel generalized eigenvalue solvers or large-scale electronic state calculation to attain high scalability and usability. The middleware enables the users to choose the optimal solver, among the three parallel eigenvalue libraries of ScaLAPACK, ELPA, EigenExa and hybrid solvers constructed from them, according to the problem specification and the target architecture. The benchmark was carried out on the Oakforest-PACS supercomputer and reveals that ELPA, EigenExa and their hybrid solvers show better performance, when compared with pure ScaLAPACK solvers. The benchmark on the K computer is also used for discussion. In addition, a preliminary research for the performance prediction was investigated, so as to predict the elapsed time T as the function of the number of used nodes P (T=T(P)). The prediction is based on Bayesian inference in the Markov Chain Monte Carlo (MCMC) method and the test calculation indicates that the method is applicable not only to performance interpolation but also to extrapolation. Such a middleware is of crucial importance for application-algorithm-architecture co-design among the current, next-generation (exascale), and future-generation (post-Moore era) supercomputers.
机译:开发了一个名为EigeNkernel的开源中间件,用于与并行广义的特征值求解器或大规模电子状态计算一起使用,以获得高可扩展性和可用性。根据问题规范和目标架构,中间件使用户能够选择最佳求解器,包括由它们构建的缩放卡,ELPA,Eigenexa和混合求解器的三个并行特征值文库中。该基准测试是在橡树 - PACS超级计算机上进行的,并揭示了ELPA,Eigenexa及其混合求解器的性能更好,与纯粹的鳞片溶剂相比。 K计算机上的基准也用于讨论。此外,研究了对性能预测的初步研究,以预测作为使用节点P的数量的经过时间t(t = t(p))。预测基于Markov链蒙特卡罗(MCMC)方法中的贝叶斯推断,测试计算表明该方法不仅适用于性能插值,还适用于外推。这种中间件对于应用算法 - 架构共同设计至关重要,在当前,下一代(Exascale)和未来一代(后摩尔时代)超级计算机上的应用程序算法共同设计。

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