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A fast method for solving fluid-structure interaction problems numerically

机译:一种数值求解流固耦合问题的快速方法

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The paper presents a semi-implicit algorithm for solving an unsteady fluid-structure interaction problem. The algorithm for solving numerically the fluid-structure interaction problems was obtained by combining the backward Euler scheme with a semi-implicit treatment of the convection term for the Navier-Stokes equations and an implicit centered scheme for the structure equations. The structure is governed either by the linear elasticity or by the non-linear St Venant-Kirchhoff elasticity models. At each time step, the position of the interface is predicted in an explicit way. Then, an optimization problem must be solved, such that the continuity of the velocity as well as the continuity of the stress hold at the interface. During the Broyden, Fletcher, Goldforb, Shano (BFGS) iterations for solving the optimization problem, the fluid mesh does not move, which reduces the computational effort. The term 'semi-implicit' used for the fully algorithm means that the interface position is computed explicitly, while the displacement of the structure, velocity and the pressure of the fluid are computed implicitly. Numerical results are presented.
机译:本文提出了一种半隐式算法,用于求解非稳态的流固耦合问题。通过将反向Euler方案与Navier-Stokes方程对流项的半隐式处理以及结构方程的隐式居中方案相结合,获得了用于数值计算流固耦合问题的算法。结构受线性弹性或非线性St Venant-Kirchhoff弹性模型控制。在每个时间步长,都以显式方式预测界面的位置。然后,必须解决一个优化问题,以使速度的连续性以及应力的连续性保持在界面上。在为解决优化问题而进行的Broyden,Fletcher,Goldforb,Shano(BFGS)迭代过程中,流体网格不移动,从而减少了计算量。用于完全算法的术语“半隐式”表示显式计算界面位置,而隐式计算结构的位移,速度和流体压力。给出了数值结果。

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