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首页> 外文期刊>Letters in heat and mass transfer >Empirical Nu-Ra-Fo relationships for natural convection in air-filled hemispherical enclosures. Isothermal and inclined disk with dome oriented downwards
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Empirical Nu-Ra-Fo relationships for natural convection in air-filled hemispherical enclosures. Isothermal and inclined disk with dome oriented downwards

机译:空气半球罩中自然对流的经验Nu-Ra-Fo关系。等温斜盘,圆顶向下

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摘要

Correlations of Nusselt-Rayleigh-Fourier type proposed in this work allow quantifying of the transient convec-tive heat transfer occurring in air-filled hemispherical cavities. The disk, initially at ambient temperature, is suddenly heated and kept isothermal. Throughout the heating process, the dome is maintained at ambient temperature. The radius of the cavity, associated with the temperature difference imposed between the disk and the dome, involves a large Rayleigh number range, varying between 10~4 and 5 × 10~8. The disk can be inclined with respect to the horizontal plane at an angle varying between 90° (vertical disk) and 180° (horizontal disk with dome downwards) by steps of 10°. The numerical approach is based on the finite volume method. The proposed empirical relationships in transient regime are linked to the steady state Nusselt-Rayleigh ones. They are obtained via the analysis of results corresponding to many combinations of the Rayleigh number and the disk inclination angle. The relationships are new since the considered geometry associated with the inclinations of the isothermal disk has not been treated previously. They constitute an important tool for the thermal design of engineering systems involved as they allow determining the convective heat transfer during the transient regime. They can be applied in several fields such as nuclear technology, solar energy, security and safety electronics, building, domotics or aeronautics.
机译:在这项工作中提出的Nusselt-Rayleigh-Fourier类型的相关性可以量化在充满空气的半球形空腔中发生的瞬态对流换热。最初处于环境温度的磁盘突然加热并保持等温。在整个加热过程中,圆顶保持在环境温度下。圆盘半径与圆盘和圆顶之间的温差有关,其半径范围较大,在10〜4到5×10〜8之间变化。圆盘相对于水平面可以以90°(垂直圆盘)和180°(圆顶向下的水平圆盘)之间的角度变化10°。数值方法基于有限体积法。所提出的瞬态状态下的经验关系与稳态Nusselt-Rayleigh的关系。它们是通过对与瑞利数和圆盘倾斜角的许多组合相对应的结果进行分析而获得的。这些关系是新的,因为先前尚未处理过与等温盘倾斜相关的几何形状。它们构成了所涉及工程系统热设计的重要工具,因为它们可以确定瞬态过程中的对流传热。它们可以应用于多个领域,例如核技术,太阳能,安保和安全电子,建筑,家政或航空。

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