Direct numerical simulations of a turbulent channel flow developing over convergent-divergent riblets

被引:7
作者
Guo, Tongbiao [1 ]
Fang, Jian [2 ]
Zhong, Shan [3 ]
Moulinec, Charles [2 ]
机构
[1] Chinese Acad Sci, Inst Mech, LHD, Beijing 100190, Peoples R China
[2] STFC Daresbury Lab, Warrington WA4 4AD, England
[3] Univ Manchester, Dept Mech Aerosp & Civil Engn, Manchester M13 9PL, England
基金
英国工程与自然科学研究理事会;
关键词
Convergent-divergent riblets; Direct numerical simulation; Large-scale secondary flow motion; Turbulent kinetic energy budget; BOUNDARY-LAYER; FRICTION;
D O I
10.1016/j.ijheatfluidflow.2022.109069
中图分类号
O414.1 [热力学];
学科分类号
摘要
Direct numerical simulations of a turbulent channel flow developing over convergent-divergent (C-D) riblets at a Reynolds number of Reb = 2800 are presented. It is found that, with a fixed normalized riblet height of h+ = 5, as the ratio of the riblet spacing and the height, s/h, increases from 2 to 10, the strength of the large-scale secondary flow motion Gamma generated by the C-D riblets peaks around s/h = 4 when the C-D riblets behavior lies between d- and k-type roughness. Compared to the baseline case with smooth walls, the turbulent activities and energy level increase significantly and peak at s/h = 4 when Gamma is the highest. It is shown that while the intense local turbulent kinetic energy (TKE) production occurring in the diverging region is caused by the high local velocity gradient due to the downwelling of the secondary flow, the strong local TKE production occurring in the converging region is caused by the high turbulent shear stress associated with upwelling. Furthermore, the TKE transport characteristics are significantly altered by the secondary flow motion, especially over the converging and diverging regions. The secondary flow is not caused by the local imbalance between turbulent kinetic energy production and dissipation but by the yawed riblets. It is then more appropriate to classify this flow as a Prandtl's secondary flow of the first kind, also known as the geometry-driven secondary flow. Finally, in comparison with the baseline case, the drag increases for all the riblet cases examined, and a direct correlation between the amount of drag and intensity of the secondary flow exists, both peaking at s/h = 4.
引用
收藏
页数:18
相关论文
共 39 条
[1]   Numerical and experimental study of mechanisms responsible for turbulent secondary flows in boundary layer flows over spanwise heterogeneous roughness [J].
Anderson, William ;
Barros, Julio M. ;
Christensen, Kenneth T. ;
Awasthi, Ankit .
JOURNAL OF FLUID MECHANICS, 2015, 768 :316-347
[2]   Experiments on drag-reducing surfaces and their optimization with an adjustable geometry [J].
Bechert, DW ;
Bruse, M ;
Hage, W ;
VanderHoeven, JGT ;
Hoppe, G .
JOURNAL OF FLUID MECHANICS, 1997, 338 :59-87
[3]   Drag reduction by herringbone riblet texture in direct numerical simulations of turbulent channel flow [J].
Benschop, H. O. G. ;
Breugem, W. -P. .
JOURNAL OF TURBULENCE, 2017, 18 (08) :717-759
[4]   Flow over bio-inspired 3D herringbone wall riblets [J].
Chen, Huawei ;
Rao, Fugang ;
Shang, Xiaopeng ;
Zhang, Deyuan ;
Hagiwara, Ichiro .
EXPERIMENTS IN FLUIDS, 2014, 55 (03)
[5]   DIRECT NUMERICAL-SIMULATION OF TURBULENT-FLOW OVER RIBLETS [J].
CHOI, H ;
MOIN, P ;
KIM, J .
JOURNAL OF FLUID MECHANICS, 1993, 255 :503-539
[6]  
Erhard P., 2010, Prandtl-essentials of fluid mechanics, V158
[7]   An improved parallel compact scheme for domain-decoupled simulation of turbulence [J].
Fang, J. ;
Gao, F. ;
Moulinec, C. ;
Emerson, D. R. .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2019, 90 (10) :479-500
[8]   Contribution of Reynolds stress distribution to the skin friction in wall-bounded flows [J].
Fukagata, K ;
Iwamoto, K ;
Kasagi, N .
PHYSICS OF FLUIDS, 2002, 14 (11) :L73-L76
[9]   Pade-type higher-older boundary filters for the Navier-Stokes equations [J].
Gaitonde, DV ;
Visbal, MR .
AIAA JOURNAL, 2000, 38 (11) :2103-2112
[10]   Scaling of turbulent structures in riblet channels up to Reτ ≈ 550 [J].
Garcia-Mayoral, Ricardo ;
Jimenez, Javier .
PHYSICS OF FLUIDS, 2012, 24 (10)