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Three-dimensional numerical study of flow and heat transfer from a cube placed in a uniform flow

机译:均匀流动立方体的流动和传热的三维数值研究

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The fluid flow and heat transfer from a stationary cube placed in a uniform flow is studied numerically. The three-dimensional unsteady Navier Stokes and energy equations are solved using higher order temporal and spatial discretizations. Computations are carried out for a Reynolds number range of 50-400. At Re = 218, the symmetry seen at Re = 216 breaks down in one of the orthogonal planes while remains symmetric on the other thus showing a planar symmetry. The flow experiences a Hopf bifurcation at a Reynolds number between 265 and 270 and becomes unsteady. The thermal field also shows all the transitions same as those of flow transitions. The drag coefficient decreases while the heat transfer shows an increasing trend with Reynolds number. The transition from a steady to an unsteady flow does not show any significant increase in the heat transfer. Both the flow and thermal fields show multiple frequencies at high Reynolds number and the number of frequencies increases with the increase in Reynolds number. The instantaneous flow and temperature field are seen to deviate from planar symmetry at Re = 400.
机译:数值研究了均匀流动的固定立方体的流体流动和传热。使用高阶时间和空间离散化方法解决了三维非稳态Navier Stokes和能量方程。雷诺数范围为50-400时进行计算。在Re = 218时,在Re = 216处看到的对称性在一个正交平面中分解,而在另一个正交平面上保持对称,从而显示出平面对称性。流在265和270之间的雷诺数下经历Hopf分叉,并变得不稳定。热场还显示出与流动过渡相同的所有过渡。阻力系数减小,而热传递随雷诺数增加而增加。从稳定流到不稳定流的转变并未显示出传热的任何显着增加。在高雷诺数下,流场和热场都显示出多个频率,并且频率数随着雷诺数的增加而增加。在Re = 400时,可以看到瞬时流场和温度场偏离平面对称性。

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