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Accelerating incompressible flow calculations using a quasi-implicit scheme: local and dual time stepping approaches

机译:使用准隐式方案加速不可压缩的流量计算:本地和双时间步长方法

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摘要

In this paper, a local time stepping approach is proposed for incompressible flow calculations using a quasi-implicit time discretization. Since the non-linear convection term is treated explicitly by this discretization, the convective part of the time step limit still applies. To effectively manage the convection stability limit, the locally calculated time step values are employed. These local time step values are calculated for elements, rather than on nodes to avoid unsymmetric matrices. To avoid any adverse impact of local time stepping on the transient solution, a dual time stepping approach is employed for time dependent problems. The results clearly show that a speed up of more than five times is possible using the local time stepping approach. Although the proposed local time stepping approach is employed for a finite element based spatial discretization, it is applicable to any other form of spatial discretization.
机译:本文提出了一种使用准隐式时间离散化方法进行不可压缩流量计算的局部时间步长方法。由于非线性对流项已通过该离散化明确处理,因此时间步长极限的对流部分仍然适用。为了有效地管理对流稳定性极限,采用了本地计算的时间步长值。这些本地时间步长值是针对元素而不是在节点上计算的,以避免矩阵不对称。为了避免本地时间步进对瞬态解决方案的任何不利影响,对时间相关的问题采用了双重时间步进方法。结果清楚地表明,使用本地时间步进方法可以将速度提高五倍以上。尽管建议的局部时间步进方法用于基于有限元的空间离散化,但它可应用于任何其他形式的空间离散化。

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