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A computational framework for fluid-rigid body interaction: Finite element formulation and applications

机译:刚体相互作用的计算框架:有限元公式和应用

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This work is concerned with the modelling of the interaction of fluid flow with flexibly supported rigid bodies. The fluid flow considered is governed by the incompressible Navier-Stokes equations and modelled by employing stabilised low order velocity-pressure finite elements. The motion of the fluid domain is accounted forby in arbitrary Lagrang-ian-Eulerian (ALE) strategy. The rigid body motion, excited by the fluid flow, is restricted by the elastic and damping properties of the supports. For the temporal discretisation the discrete implicit generalised-α method is employed. The resulting strongly coupled set of nonlinear equations is solved by means of a novel partitioned solution procedure, which is based on the Newton-Raphson methodology and incorporates full linearisation of the overall incremental problem. The strong coupling is resolved and optimal convergence of the residuals is achieved. Several numerical examples are presented to demonstrate the robustness and efficiency of the methodology. The examples clearly capture the phenomena of vortex induced oscillations and galloping.
机译:这项工作与流体流动与柔性支撑刚体相互作用的建模有关。所考虑的流体流由不可压缩的Navier-Stokes方程控制,并通过采用稳定的低阶速度-压力有限元进行建模。流体域的运动是由任意拉格朗日-欧拉(ALE)策略解决的。由流体流激发的刚体运动受到支撑件的弹性和阻尼特性的限制。对于时间离散化,采用离散隐式广义α方法。所得的非线性方程组的强耦合集是通过一种新颖的分区求解程序来求解的,该程序基于Newton-Raphson方法并结合了整个增量问题的完全线性化。解决了强耦合,并实现了残差的最佳收敛。给出了几个数值示例,以证明该方法的鲁棒性和有效性。这些示例清楚地记录了涡旋引起的振荡和舞动现象。

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