EI、Scopus 收录
中文核心期刊

基于三角网格重构模型的物体绕流数值模拟研究

NUMERICAL SIMULATION OF FLOW AROUND THE OBJECT BASED ON THE TRIANGLE MESH RECONSTRUCTION MODEL

  • 摘要: 本文针对基于BDIM的流-固耦合数值模拟中传统模型离散重构方法存在的阶梯状失真问题,提出了一种基于三角网格的几何重构方法,结合BDIM实现高精度流场求解,旨在提升BDIM对于复杂流动问题的模拟精度。通过利用STL文件中的三角形面元信息将固体沿其近似法向方向离散,有效避免了传统方法中沿着笛卡尔正交坐标轴方向离散导致的几何阶梯状误差。研究通过单相球体绕流与多相Clark-Y水翼空化绕流算例验证了方法的有效性。结果表明:与传统方法相比,基于三角网格重构方法显著降低了模型表面的失真情况;对于雷诺数Re = 3700条件下的球体绕流问题而言,本文方法相对于传统方法提高了压力系数与轴向速度分布的预测精度;在水翼绕流空化多相流模拟中,本文方法能更精确捕捉气液界面动态行为。本文方法在保证计算效率的同时,旨在为基于BDIM处理具有复杂固体边界问题提供鲁棒性更强的数值解决方案。

     

    Abstract: This paper introduces a geometric reconstruction method based on triangle mesh to address the issue of staircase distortion inherent in traditional model discretization techniques for fluid-structure interaction (FSI) numerical simulations utilizing the Boundary Data Immersion Method (BDIM). By integrating this method with BDIM, high-precision flow field solutions are obtained to enhance the simulation accuracy of BDIM for complex flow scenarios. By leveraging the triangular facet information contained within the STL file, the solid is discretized along its approximate normal directions, thereby effectively mitigating the geometric staircase errors that arise from discretization along Cartesian orthogonal axes in traditional approaches. The efficacy of the proposed method is demonstrated through case studies involving single-phase flow around a sphere and multiphase flow with cavitation around a Clark-Y hydrofoil. The results indicate that, compared with traditional methods, the triangle mesh reconstruction method significantly reduces the distortion of the model surface. Specifically, for flow around a sphere at a Reynolds number of Re=3700, the proposed method exhibits improved prediction accuracy for the pressure coefficient and axial velocity distribution. Furthermore, in simulations of multiphase flow with cavitation around a hydrofoil, the method presented in this paper more accurately captures the dynamic behavior of the gas-liquid interface. This method aims to provide a more robust numerical solution for complex solid boundary problems based on BDIM, while ensuring computational efficiency.

     

/

返回文章
返回