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首页> 外文期刊>Journal of Fluid Mechanics >Large eddy simulations of turbulent Couettea-Poiseuille and Couette flows inside a square duct
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Large eddy simulations of turbulent Couettea-Poiseuille and Couette flows inside a square duct

机译:Couettea-Poiseuille和Couette湍流在方管内的大涡模拟

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Turbulent Couette-Poiseuille and Couette flows at different mean strain rates (velocity ratio of Couette wall to bulk flow, r= 0. 6-3. 15), in a square duct at a bulk Reynolds number 10 000 are investigated by large eddy simulation. The numerical framework consists of a finite-volume method with a staggered-grid arrangement of dependent variables. Spatial derivatives are approximated using second-order centred differencing, and a fractional-step method is used for temporal integration. Simulations are conducted with 160× 160 × 256 grids. Secondary flow near the Couette wall shows a gradual change of vortex size and position as the moving wall velocity increased, where the two clockwise rotating vortices gradually merge in tandem with speed of the moving wall and form a large clockwise vortex. A linear relation is observed to exist between the angle of the two vortices and the parameter r, and the angle saturates beyond ~ 2. 06. Also, at 0. 6< r< 1. 6, together with a small counter-clockwise corner vortex, this vortex pattern is similar to that observed in the corner region of the duct flow with a free surface. The change of the vortex patterns also influences the dominant transport terms in the streamwise vorticity transport equation. Near the moving wall due to the reduction of the streamwise velocity fluctuation at the moving wall, turbulence structure gradually moves towards a rod-like axisymmetric turbulence, and as r increases beyond 1. 2, turbulence reverts to the disc-like structure.
机译:通过大涡模拟研究了不同体积平均应变率下的湍流Couette-Poiseuille流和Couette流(库埃特壁与本体流的速度比,r = 0. 6-3。15),体积为雷诺数为10 000的方管。数值框架由有限体积方法和因变量的交错网格排列组成。使用二阶中心差分来近似空间导数,并将分数步方法用于时间积分。用160×160和256个网格进行仿真。 Couette壁附近的二次流显示,随着移动壁速度的增加,涡流的大小和位置逐渐变化,其中两个顺时针旋转的涡流随着移动壁的速度逐渐合并,并形成一个大的顺时针涡流。观察到两个涡旋的角度与参数r之间存在线性关系,并且角度饱和超过〜2。06。而且,在0. 6

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