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A lattice Boltzmann approach to fluid-structure interaction problems

机译:格子Boltzmann方法解决流固耦合问题

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In this work, the lattice Boltzmann method is coupled to the finite element method in order to solve two-dimensional fluid-structure interaction problems. An accurate curved boundary condition allows to account for the exact position of an obstacle in the fixed lattice grid. The corotational formulation is used to describe the structural kinematics characterized by large displacements. The time discontinuous Galerkin method is employed to obtain the dynamics of the structure. Such method is compared to the standard Newmark algorithm in terms of convergence and accuracy properties. A strategy to couple the lattice Boltzmann fluid solver to the finite element structural solver is presented.
机译:在这项工作中,将格子玻尔兹曼方法与有限元方法相结合,以解决二维流固耦合问题。准确的弯曲边界条件可以考虑固定网格中障碍物的确切位置。比例公式用于描述以大位移为特征的结构运动学。采用时间不连续Galerkin方法获得结构的动力学。在收敛性和准确性方面,将这种方法与标准Newmark算法进行了比较。提出了将晶格玻尔兹曼流体求解器耦合到有限元结构求解器的策略。

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