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A multiscale stabilized ALE formulation for incompressible flows with moving boundaries

机译:多尺度稳定ALE公式,适用于边界移动的不可压缩流

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摘要

This paper presents a variational multiscale stabilized finite element method for the incompressible Navier–Stokes equations. The formulation is written in an Arbitrary Lagrangian–Eulerian (ALE) frame to model problems with moving boundaries. The structure of the stabilization parameter is derived via the solution of the fine-scale problem that is furnished by the variational multiscale framework. The projection of the fine-scale solution onto the coarse-scale space leads to the new stabilized method. The formulation is integrated with a mesh moving scheme that adapts the computational grid to the evolving fluid boundaries and fluid-solid interfaces. Several test problems are presented to show the accuracy and stability of the new formulation.
机译:本文提出了不可压缩的Navier–Stokes方程的变分多尺度稳定有限元方法。该公式以任意拉格朗日-欧拉(ALE)框架编写,以模拟边界移动的问题。稳定参数的结构是通过变分多尺度框架提供的精细尺度问题的解决方案得出的。将精细解决方案投影到粗尺度空间上导致了新的稳定化方法。该公式与网格移动方案集成在一起,该网格移动方案使计算网格适应不断发展的流体边界和流固界面。提出了几个测试问题,以显示新配方的准确性和稳定性。

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