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Flow mode-transition of natural convection in inclined rectangular enclosures subjected to bidirectional temperature gradients

机译:双向温度梯度下倾斜矩形壳体中自然对流的流动模式转变

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Steady two-dimensional natural convection in air-filled, rectangular, inclined enclosures has been investigated numerically. Conservation of mass, momentum, and energy equations have been solved using finite volume approach employing a staggered grid arrangement. The physical covariarit Velocity components and temperature have been selected as the independent variables in the momentum and energy equations and the coupling between the continuity and momentum equations has been accounted for using the SIMPLE algorithm. The effect of various configurations of bidirectional temperature gradients on mode transition of thermal convection inside the cavity has been investigated. Numerical treatment of temperature discontinuity at the corner points of the cavity and its effect on the calculated Nusselt number has been discussed. Simulations have been carried out for Rayleigh numbers in the range between 10{sup}5 and 10{sup}4, aspect ratio (width/height) = 4, and angle of inclination between 0 and 90°. Results indicate that thermal conditions of cavity end walls have a significant effect on mode-transition of thermal convection flows; and hence, on heat transfer effectiveness inside the cavity, and on the Hysteresis phenomenon (multi-steady solutions) occurred as the cavity angle of inclination (γ) varied. The existence of such multi-steady solutions strongly depends on the value of Rayleigh number.
机译:数值研究了在充满空气的矩形倾斜外壳中的稳定二维自然对流。质量,动量和能量方程的守恒已经使用采用交错网格排列的有限体积方法求解。在动量和能量方程中选择了物理协方差速度分量和温度作为自变量,并且使用SIMPLE算法考虑了连续性和动量方程之间的耦合。研究了双向温度梯度的各种配置对腔体内热对流模式转变的影响。讨论了腔体拐角处温度不连续性的数值处理及其对计算的努塞尔数的影响。已经对瑞利数进行了仿真,其瑞利数在10 {sup} 5和10 {sup} 4之间,纵横比(宽度/高度)= 4,倾斜角度在0和90°之间。结果表明,腔体端壁的热条件对热对流的模式转换有重要影响。因此,随着腔体的倾斜角度(γ)的变化,腔体内的传热效率也随之产生滞后现象(多稳态解)。这种多稳态解的存在很大程度上取决于瑞利数的值。

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