Numerical simulation of separated flow around iced airfoil based on high⁃order schemes

被引:0
|
作者
Nong L. [1 ]
Sheng Z. [2 ]
Xian J. [3 ]
Zhang H. [2 ]
机构
[1] School of Systems Science and Engineering, Sun Yat⁃sen University, Guangzhou
[2] School of Aeronautics and Astronautics, Sun Yat⁃sen University, Guangzhou
[3] School of Mathematics, Sun Yat-sen University, Guangzhou
关键词
aerodynamics performence; high-order schemes; iced airfoil; Reynolds stress model; separation flow;
D O I
10.7527/S1000-6893.2023.29291
中图分类号
学科分类号
摘要
Computational Fluid Dynamics (CFD) is now widely used in aeronautics and astronautics as a crucial method of aircraft icing research. There exists deficiency in simulation accuracy and details capturing in the field of flow field structure or flow mechanism after icing and the change of aerodynamic characteristics. In this paper,numerical simulations of separated flow around three iced airfoils are conducted by using the SSG/LRR-g turbulence model equipped with the high-order discretization method WCNS,and compare with lower order accuracy schemes and different turbulence models. It is found that using the same turbulence model,the drag and pitching moment coefficient predicted by the WCNS are in better agreement with the experimental data than those predicted by the lower order scheme,and the error of the maximum lift coefficient predicted reduced. In addition,using the same accuracy scheme,pressure coefficient distribution at the surface,and the re-attached point of the separation bubble obtained by the current work are comparable to those of the experiment. © 2023 Chinese Society of Astronautics. All rights reserved.
引用
收藏
相关论文
共 23 条
  • [11] LI H R, ZHANG Y F,, CHEN H X., Numerical simulation of iced wing using separating shear layer fixed turbulence models[J], AIAA Journal, 59, 9, pp. 3667-3681, (2021)
  • [12] LI H R, ZHANG Y F,, CHEN H X., Aerodynamic prediction of iced airfoils based on modified three-equation turbulence model[J], AIAA Journal, 58, 9, pp. 3863-3876, (2020)
  • [13] CHOU P Y., On velocity correlations and the solutions of the equations of turbulent fluctuation[J], Quarterly of Applied Mathematics, 3, 1, pp. 38-54, (1945)
  • [14] Differential Reynolds stress modeling for aeronautics, (2012)
  • [15] TOGITI V K,, EISFELD B., Assessment of g-equation formulation for a second-moment Reynolds stress turbulence model, Proceedings of the 22nd AIAA Computational Fluid Dynamics Conference, (2015)
  • [16] TOGITI V., Verification and validation of a second-moment-closure model[J], AIAA Journal, 54, 5, pp. 1524-1541, (2016)
  • [17] DENG X G,, ZHANG H X., Developing high-order weighted compact nonlinear schemes[J], Journal of Computational Physics, 165, 1, pp. 22-44, (2000)
  • [18] DENG X G, MAO M L, Et al., Geometric conservation law and applications to high-order finite difference schemes with stationary grids[J], Journal of Computational Physics, 230, 4, pp. 1100-1115, (2011)
  • [19] WANG S, WANG G X,, Et al., Blending the eddy-viscosity and Reynolds-stress models using uniform high-order discretization[J], AIAA Journal, 58, 12, pp. 5361-5378, (2020)
  • [20] RUMSEY C., Turbulence modeling resource[EB/OL]