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Parallel in Time for a Fully Space-Time Adaptive Mesh Refinement Algorithm

机译:完全并行的时空自适应网格细化算法

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In order to solve time-periodic problems in computation fluid dynamics, typically the characteristic time is iterated over multiple times to drive out transients. This can lead to a large number of steps to achieve a well-converged solution. Parallel-in-time methods excel in cases like these problems characterized by time periodicity and provide a speedup over time-sequential codes. In particular, time-parallel methods using multigrid only need to solve a single characteristic time due to the iterative nature of the method. In this study, we apply space-time multigrid with adaptivity to solve time-periodic problems. To verify and validate the implementation, Stokes second problem is solved in time-parallel and compared to the time-sequential solutions. A strong scaling test demonstrates that this time-parallel method is able to achieve speedups of 13× over the time-sequential algorithm without loss of accuracy.
机译:为了解决计算流体动力学中的时间周期问题,通常将特征时间多次迭代以消除瞬变。这可能会导致采取大量步骤来实现一个很好的融合解决方案。实时并行方法在诸如此类以时间周期性为特征的问题等情况下表现出色,并提供了按时间顺序编码的加速效果。特别地,由于该方法的迭代性质,使用多重网格的时间并行方法仅需要求解单个特征时间。在这项研究中,我们应用具有适应性的时空多重网格来解决时间周期问题。为了验证和验证该实现,斯托克斯的第二个问题在时间上得到了解决,并与时间序列的解决方案进行了比较。强大的缩放测试表明,这种时间并行方法能够在不损失精度的情况下,在时间序列算法上实现13倍的加速。

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