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Finite element simulations of fluid-structure interactions via overset meshes and sharp embedded interfacial conditions

机译:通过推销网格和尖锐的嵌入界面条件的流体结构相互作用有限元模拟

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Many fluid-structure applications involve a solid phase that is subject to large relative motion but only small deformation. In this regime, the domain of the fluid between the solids may be significantly distorted, and Arbitrary Lagrangian Eulerian (ALE) methods are unable to maintain mesh integrity without frequent remeshing steps. In this work, an overset mesh approach is developed in the context of finite element methods. The motion of a Lagrangian solid is coupled to an Eulerian fluid along the interface of the solid. A Lagrange multiplier is used to implement the no-slip and normal stress balance along the solid surface. When implemented using standard finite elements, however, it is shown that this method cannot capture the discontinuous velocity gradient that occurs at the interface. To address this, an extended finite element (XFEM) approach is developed that uses enriched finite elements to impose sharp interfacial conditions. The Lagrange multiplier method is applied, both with and without XFEM, to flow around a cylinder and the deformation of a flexible blade due to viscous flow. Even without XFEM, acceptable results are obtained away from the interface. However, the sharp interfacial conditions are shown to improve the accuracy of the solution near the interface.
机译:许多流体结构应用涉及具有大相对运动的固相,但只能小变形。在该制度中,固体之间的流体域可以显着变形,并且任意拉格朗日欧拉(ALE)方法不能保持网格完整性而无需频繁回忆步骤。在这项工作中,在有限元方法的上下文中开发了一种监视网格方法。拉格朗日固体的运动沿着固体的界面耦合到欧拉液。拉格朗日乘法器用于沿着实心表面实现无滑移和正常应力平衡。然而,当使用标准有限元实现时,显示该方法不能捕获接口发生的不连续速度梯度。为了解决这个问题,开发了一种扩展的有限元(XFEM)方法,其使用富集的有限元来强加尖锐的界面条件。应用拉格朗日乘法器方法,无论是否有XFEM,都绕圆筒流动,并且由于粘性流动而变形和柔性叶片的变形。即使没有XFEM,也可以从界面中获得可接受的结果。然而,显示出尖锐的界面条件,以提高界面附近的解决方案的准确性。

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