浸入边界法
材料点法
格子Boltzmann方法
插值(计算机图形学)
边界(拓扑)
多边形网格
数值分析
流固耦合
领域(数学分析)
点(几何)
边值问题
数值稳定性
计算机科学
数学
算法
机械
数学分析
几何学
物理
运动(物理)
有限元法
人工智能
热力学
作者
Shuangqiang Wang,Guiyong Zhang,Yunan Cai,Boqian Yan,Qian Tang
标识
DOI:10.1016/j.enganabound.2021.08.015
摘要
Immersed methods have proven to be powerful numerical measures to simulate intricate fluid-structure interactions using non-conforming meshes. And they can be classified into immersed boundary methods and immersed domain methods based on the utilization of fictitious fluid around the interface or over the entire solid domain. Their performances are compared in light of several common problems for immersed methods, and two representative methods are employed by immersed boundary-lattice Boltzmann method with smoothed point interpolation method (IBLBM-SPIM) and immersed smoothed point interpolation method (IS-PIM). Numerical tests show that IS-PIM allows a fairly independent mesh size for each domain of fluid and solid, and achieves a smooth solid response; IBLBM-SPIM can ensure numerical stability in a large range of density ratio between solid and fluid by setting a proper time step to alleviate the added mass effect, and has a direct influence on the deformation and motion of solids. The present study also gives some enlightening thoughts on developing novel methods to deal with different FSI problems.
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