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Study by Numerical simulation of the influence of the inclination of a cavity on the convective stability of fluid flow

机译:腔倾斜度对流体流动对流稳定性的影响的数值模拟研究

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摘要

In this work, we present a study of natural convection in a rectangular airfilled cell with a Prandtl number Pr = 0.71 and inclined by an angle Φ. The walls for z = 0 and z = H are impermeable and maintained at constant temperatures respectively Th and Tc, while the other two walls are impervious and adiabatic. All walls are assumed to be rigid (Figure 1). The fluid is assimilated to an incompressible Newtonian fluid whose thermophysical characteristics are constant when the temperature difference ΔT = Th-Tc remains sufficiently low (a few degrees) for the Boussinesq approximation to remain applicable. Under these conditions, the convective flows obtained are laminar. Rayleigh is considered between 10~2 ≤ Ra ≤ 10~4 for different inclinations varying from -90° to 180° of aspect ratio A=L/H=10. Our calculations highlight the influence of the angle of inclination on the triggering thresholds of natural convection, the structure of the flow and the heat transfer and thus on the convective instability.
机译:在这项工作中,我们在矩形空气填充电池中展示了具有Prandtl Number Pr = 0.71的矩形芯片填充电池的自然对流研究,并且倾斜角度φ。用于Z = 0和Z = H的壁是不可渗透的并且在恒定温度下和Tc处保持,而另外两个壁不受渗透和绝热。假设所有墙壁都是刚性的(图1)。当ΔT= Th-TC保持足够低(几度)时,将流体同化到不可压缩的牛顿液体,其热神族特性是持续的,对于Boussinesq近似保持足够的低(几度)以保持适用。在这些条件下,获得的对流流是层状的。瑞利被认为是10〜2≤RA≤10〜4之间的不同倾斜度从-90°到180°纵横比a = l / h = 10的不同倾斜度。我们的计算突出了倾斜角度对自然对流的触发阈值的影响,流动的结构和传热,因此对流不稳定性。

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