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首页> 外文期刊>International Journal for Numerical Methods in Fluids >A swept intersection-based remapping method for axisymmetric ReALE computation
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A swept intersection-based remapping method for axisymmetric ReALE computation

机译:基于扫频交点的重新映射方法,用于轴对称ReALE计算

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摘要

We use here a reconnection ALE (ReALE) strategy to solve hydrodynamic compressible flows in cylindrical geometries. The main difference between the classical ALE and the ReALE method is the rezoning step where we allow change in the topology. This leads for ReALE to a polygonal mesh, which follows more efficiently the flow. We present here a new displacement of generators in order to keep the Lagrangian features, which are usually lost using ALE with fixed topology. The reconnection capability allows to deal with complex geometries and high-vorticity problems contrary to ALE method. The main difficulty of ReALE is the remapping step where we have to remap physical variables on a mesh with a different topology. For this step, a new remapping method based on a swept intersection algorithm has been developed in the case of planar geometries. We present here the extension of the swept intersection-based remapping method to cylindrical geometries. We demonstrate that our method can be applied to several numerical examples up to problem representative of hydrodynamic experiments. Copyright (C) 2015 John Wiley & Sons, Ltd.
机译:我们在此处使用重新连接ALE(ReALE)策略来解决圆柱几何中的流体动力可压缩流。经典ALE和ReALE方法之间的主要区别是重新分区步骤,在该步骤中我们允许更改拓扑。这导致ReALE生成一个多边形网格,该网格可以更有效地跟随流动。为了保持拉格朗日特征,这里我们提出了一种新的发电机位移,这些特征通常是使用具有固定拓扑的ALE丢失的。与ALE方法相反,重新连接功能可以处理复杂的几何形状和高涡度问题。 ReALE的主要困难是重新映射步骤,其中我们必须在具有不同拓扑的网格上重新映射物理变量。为此,在平面几何形状的情况下,已经开发了一种基于扫频交集算法的新重映射方法。我们在这里介绍了基于扫描相交的重映射方法到圆柱几何体的扩展。我们证明了我们的方法可以应用于几个数值实例,直到代表流体力学实验的问题为止。版权所有(C)2015 John Wiley&Sons,Ltd.

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