首页> 外文会议>International conference on high performance computing, networking, storage and analysis 2009 >Scalable Implicit Finite Element Solver for Massively Parallel Processing with Demonstration to 160K cores
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Scalable Implicit Finite Element Solver for Massively Parallel Processing with Demonstration to 160K cores

机译:大规模并行处理的可扩展隐式有限元求解器,具有160K核的演示能力

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Implicit methods for partial differential equations using unstructured meshes allow for an efficient solution strategy for many real-world problems (e.g., simulation-based virtual surgical planning). Scalable solvers employing these methods not only enable solution of extremely-large practical problems but also lead to dramatic compression in time-to-solution. We present a parallelization paradigm and associated procedures that enable our implicit, unstructured flow-solver to achieve strong scalability.rnWe consider fluid-flow examples in two application areas to show the effectiveness of our procedures that yield near-perfect strong-scaling on various (including near-petascale) systems. The first area includes a double-throat nozzle (DTN) whereas the second considers a patient-specific abdominal aortic aneurysm (AAA) model. We present excellent strong-scaling on three cases ranging from relatively small to large; a DTN model with O(10~6) elements up to 8,192 cores (9 core-doublings), an AAA model with O(10~8) elements up to 32,768 cores (6 core-doublings) and O(10~9) elements up to 163,840 cores.
机译:使用非结构化网格的偏微分方程的隐式方法可以为许多实际问题提供有效的解决方案策略(例如,基于仿真的虚拟手术计划)。采用这些方法的可扩展求解器不仅可以解决非常大的实际问题,而且还可以极大地缩短求解时间。我们提供了并行化范例和相关过程,使我们的隐式,非结构化流求解器能够实现强大的可伸缩性.rn我们考虑了两个应用领域中的流体流示例,以展示我们的过程在各种(包括近千万亿规模的系统)。第一个区域包括一个双喉嘴(DTN),而第二个区域则考虑了一个患者特定的腹主动脉瘤(AAA)模型。在从相对较小到较大的三种情况下,我们都提供了出色的强扩展性;具有O(10〜6)个元素,最多8,192个核心(9个核心加倍)的DTN模型,具有O(10〜8)个元素,最多32,768个核心(6个核心加倍)和O(10〜9)的AAA模型单元最多163,840核。

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