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A decoupling algorithm for fluid-structure interaction problems based on optimization

机译:基于优化的流固耦合问题解耦算法

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Simulating fluid-structure interactions is challenging due to the tight coupling between the fluid and solid substructures. Explicit and implicit decoupling methods often either fail or require relaxation when densities of the two materials are close. In this paper, a fluid-structure interaction problem is formulated as a least squares problem, where the jump in velocities of the two substructures is minimized by a Neumann control enforcing the continuity of stress on the interface. A decoupling optimization algorithm is discussed, which requires few nonlinear solves at each time step, and numerical results are presented.
机译:由于流体和固体子结构之间的紧密耦合,因此模拟流体-结构相互作用非常具有挑战性。当两种材料的密度接近时,显式和隐式去耦方法通常会失败或需要放松。在本文中,流固耦合问题被表述为最小二乘问题,其中两个子结构的速度跃变通过诺伊曼控制(Neumann control)使界面上的应力连续性最小化。讨论了一种解耦优化算法,该算法在每个时间步都需要很少的非线性求解,并给出了数值结果。

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