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Hopf bifurcation in mixed convection flow inside a rectangular cavity

机译:矩形腔内混合对流中的Hopf分叉

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In the present paper, a study of mixed convection inside a rectangular cavity has been carried out. The Reynolds number (Re) has been kept at 100 while the Grashof number (Gr) has been varied between 0, ±10~4, ±10~6 and aspect ratio (AR) (height/width) = 0.5, 1 and 2 keeping the Prandtl number (Pr) = 1. The two vertical walls are maintained at cold temperature T = 0. In one case the top-moving wall is maintained at hot T = 1 and the bottom is cold T = 0 and in the other case, the top is cold T = 0 and the bottom is hot T = 1. The integral form of the governing equations are solved numerically using finite-volume method. SIMPLE algorithm with higher-order upwinding scheme is used. Results are presented in the form of local and average Nusselt number distribution for the range of Grashof number and aspect ratio. The streamlines and isothermal lines are also presented. A Hopf bifurcation has been observed at Gr = -10~5 for aspect ratio 2. A periodic oscillation of the total kinetic energy (TKE) occurs with the period 4.368 non-dimensional time.
机译:在本文中,已经进行了矩形腔内混合对流的研究。雷诺数(Re)一直保持在100,而格拉斯霍夫数(Gr)在0,±10〜4,±10〜6之间变化,纵横比(AR)(高度/宽度)= 0.5、1和2保持Prandtl数(Pr)=1。两个垂直壁保持在冷温度T =0。在一种情况下,顶部移动壁保持在热T = 1,底部保持冷T = 0,而另一种情况在这种情况下,顶部是冷的T = 0,底部是热的T =1。控制方程的积分形式使用有限体积法数值求解。使用具有高阶上风方案的SIMPLE算法。结果以Grashof数和纵横比范围内的局部和平均Nusselt数分布的形式表示。还介绍了流线和等温线。对于高宽比2,在Gr = -10〜5处观察到Hopf分叉。总动能(TKE)的周期性振荡发生在周期为4.368的无量纲时间。

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