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首页> 外文期刊>International Journal for Numerical Methods in Fluids >Towards very high-order accurate schemes for unsteady convection problems on unstructured meshes
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Towards very high-order accurate schemes for unsteady convection problems on unstructured meshes

机译:针对非结构化网格上非稳态对流问题的高阶精确方案

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摘要

We construct several high-order residual-distribution methods for two-dimensional unsteady scalar advection on triangular unstructured meshes. For the first class of methods, we interpolate the solution in the space-time element. We start by calculating the first-order node residuals, then we calculate the high-order cell residual, and modify the first-order residuals to obtain high accuracy. For the second class of methods, we interpolate the solution in space only, and use high-order finite difference approximation for the time derivative. In doing so, we arrive at a multistep residual-distribution scheme. We illustrate the performance of both methods on several standard test problems. Copyright (c) 2005 John Wiley W Sons, Ltd.
机译:我们为三角非结构化网格上的二维非稳态标量对流构造了几种高阶残差分布方法。对于第一类方法,我们将解插值到时空元素中。我们首先计算一阶节点残差,然后计算高阶像元残差,然后修改一阶残差以获得高精度。对于第二类方法,我们仅在空间中插值解,并对时间导数使用高阶有限差分近似。通过这样做,我们得出了一个多步残差分布方案。我们说明了这两种方法在几个标准测试问题上的性能。版权所有(c)2005 John Wiley W Sons,Ltd.

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