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首页> 外文期刊>International Journal for Numerical Methods in Fluids >Simulation of flow-flexible body interactions with large deformation
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Simulation of flow-flexible body interactions with large deformation

机译:大变形的流-柔体相互作用的仿真

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A modified front-tracking method was proposed for the simulation of fluid-flexible body interactions with large deformations. A large deformable body was modeled by restructuring the body using a grid adaptation. Discontinuities in the viscosity at the fluid-structure interface were incorporated by distributing the viscosity across the interface using an indicator function. A viscosity gradient field was created near the interface, and a smooth transition occurred between the structure and the fluid. The fluid motion was defined on the Eulerian domain and was solved using the fractional step method on a staggered Cartesian grid system. The solid motion was described by Lagrangian variables and was solved by the finite element method on an unstructured triangular mesh. The fluid motion and the structure motion were independently solved, and their interaction force was calculated using a feedback law. The interaction force was the restoring force of a stiff spring with damping, and spread from the Lagrangian coordinates to the Eulerian grid by a smoothed approximation of the Dirac delta function. In the numerical simulations, we validated the effect of the grid adaptation on the solid solver using a vibrating circular ring. The effects of the viscosity gradient field were verified by solving the deformation of a circular disk in a linear shear flow, including an elastic ring moving through a channel with constriction, deformation of a suspended catenary, and a swimming jellyfish. A comparison of the numerical results with the theoretical solutions was presented.
机译:提出了一种改进的前跟踪方法,用于模拟大变形情况下的流体-柔体相互作用。通过使用网格调整来重构大型可变形体,可以对其建模。通过使用指示剂功能在整个界面上分配粘度,可以纳入流体结构界面处的粘度不连续性。在界面附近创建了一个粘度梯度场,并且在结构和流体之间发生了平滑过渡。流体运动在欧拉域上定义,并在交错的笛卡尔网格系统上使用分数步法求解。固体运动由拉格朗日变量描述,并通过非结构三角形网格上的有限元方法求解。分别解决了流体运动和结构运动,并利用反馈定律计算了它们的相互作用力。相互作用力是带有阻尼的刚性弹簧的恢复力,并通过狄拉克三角函数的平滑近似从拉格朗日坐标扩展到欧拉网格。在数值模拟中,我们使用振动圆环验证了网格自适应对固体求解器的影响。通过解决线性剪切流中圆盘的变形来验证粘度梯度场的影响,线性圆盘中的变形包括弹性环穿过收缩通道运动,悬链线的变形和游泳水母。数值结果与理论解进行了比较。

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