Direct numerical simulation of turbulent flow over a wall-mounted cube placed inside a channel

被引:0
|
作者
Khan, Basheer A. [1 ]
Saha, Arun K. [1 ]
机构
[1] Indian Inst Technol Kanpur, Dept Mech Engn, Kanpur 208016, India
关键词
Cube; Horseshoe vortex; Separating shear layer; DNS; SEPARATED SHEAR-LAYER; HEAT-TRANSFER; SQUARE CYLINDER; HORSESHOE VORTEX; WAKE; LAMINAR;
D O I
10.1016/j.ijheatfluidflow.2024.109708
中图分类号
O414.1 [热力学];
学科分类号
摘要
Direct numerical simulation (DNS) of a developing flow over a wall-mounted cube placed in a channel been carried out at five different Reynolds numbers (ReH) ranging from 500 to 5000 (based on the cube size and average streamwise velocity). The governing equations have been discretized using second-order spatial and temporal schemes. The influence of Reynolds number on separating shear layer transition caused by Kelvin-Helmholtz (KH) instabilities and the horseshoe vortices is addressed. We examine the topological characteristics of flow separation and reattachment phenomena at different Reynolds numbers and observe that the number of nodes and saddle points increases as the Reynolds number increases, resulting in the formation additional recirculation regions. A large-scale K & aacute;rm & aacute;n vortex shedding is clearly discerned at ReH >= 1000, frequency of which is found to drop with increasing Reynolds number. The analysis of turbulent kinetic energy production uncovers the presence of negative turbulence production, especially over the top/side surfaces well as in the horseshoe vortex regime, which diminishes as the Reynolds number increases. Finally, the effect of the Reynolds number on the mean and fluctuating components of wall-shear stresses on each surface of cube is discussed, and the results demonstrate that the Kelvin-Helmholtz rolls contribute significantly to augmentation of the wall-shear stresses, particularly on the top and side surfaces.
引用
收藏
页数:16
相关论文
共 50 条
  • [21] Direct numerical simulation of turbulent flow over a wavy wall
    DeAngelis, V
    Lombardi, P
    Banerjee, S
    PHYSICS OF FLUIDS, 1997, 9 (08) : 2429 - 2442
  • [22] Effect of cube spacings on the three-dimensional flow structure over an array of wall-mounted cube
    Khan, Basheer A.
    Saha, Arun K.
    PHYSICS OF FLUIDS, 2023, 35 (05)
  • [23] WALL MODELED LARGE EDDY SIMULATION OF FLOW OVER A WALL-MOUNTED HUMP
    Dilip, Deepu
    Tafti, Danesh
    PROCEEDINGS OF THE ASME FLUIDS ENGINEERING DIVISION SUMMER MEETING - 2014, VOL 1A: SYMPOSIA, 2014,
  • [24] Local heat transfer around a wall-mounted cube at 45° to flow in a turbulent boundary layer
    Nakamura, H
    Igarashi, T
    Tsutsui, T
    INTERNATIONAL JOURNAL OF HEAT AND FLUID FLOW, 2003, 24 (06) : 807 - 815
  • [25] Direct numerical simulation of the turbulent boundary layer over a cube-roughened wall
    Lee, Jae Hwa
    Sung, Hyung Jin
    Krogstad, Per-Age
    JOURNAL OF FLUID MECHANICS, 2011, 669 : 397 - 431
  • [26] Higher order turbulent flow characteristics of oscillatory flow over a wall-mounted obstacle
    Singh S.K.
    Raushan P.K.
    Debnath K.
    Mazumder B.S.
    ISH Journal of Hydraulic Engineering, 2020, 26 (01) : 84 - 95
  • [27] Comparison of numerical methods applied to the flow over wall-mounted cubes
    Schmidt, S
    Thiele, F
    INTERNATIONAL JOURNAL OF HEAT AND FLUID FLOW, 2002, 23 (03) : 330 - 339
  • [28] Numerical Simulation and Analysis of the Flow Around a Wall-Mounted Finite Cylinder
    Frederich, Octavian
    Scouten, Jon
    Luchtenburg, Dirk M.
    Thiele, Frank
    IMAGING MEASUREMENT METHODS FOR FLOW ANALYSIS: RESULTS OF THE DFG PRIORITY PROGRAMME 1147 - IMAGING MEASUREMENT METHODS FOR FLOW ANALYSIS 2003-2009, 2009, 106 : 207 - 216
  • [29] LES of heat transfer in turbulent flow over a wall-mounted matrix of cubes
    Mathey, F
    Fröhlich, J
    Rodi, W
    DIRECT AND LARGE-EDDY SIMULATION III, 1999, 7 : 51 - 62
  • [30] Direct numerical simulation of a wall source dispersion in a turbulent channel flow
    Noormohammadi, Asghar
    Barron, Ronald
    Balachandar, Ram
    PHYSICS OF FLUIDS, 2024, 36 (03)