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首页> 外文期刊>Numerical Heat Transfer, Part A. Application: An International Journal of Computation and Methodology >UNIFIED TREATMENT OF NATURAL CONVECTION IN TALL NARROW AND FLAT WIDE RECTANGULAR ENCLOSURES
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UNIFIED TREATMENT OF NATURAL CONVECTION IN TALL NARROW AND FLAT WIDE RECTANGULAR ENCLOSURES

机译:高窄和扁平矩形外壳中自然对流的统一处理

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摘要

Numerical simulation was used to investigate natural convection in rectangular enclosures ranging in aspect ratio from tall, narrow shapes to flat, wide shapes. For each of the selected aspect ratios, the Rayleigh number was varied over a range of approximately four decades. Two fundamental thermal boundary conditions were considered. One of these, commonly designed as heating from below, involved the imposition of a temperature at the lower bounding wall that is higher than that at the upper bounding wall. The side walls of the enclosure were maintained adiabatic for this case. The second employed boundary condition was side walls at different uniform temperatures and adiabatic upper and lower boundaries. For each aspect ratio and for both types of boundary conditions, the onset of natural convection from the regime of pure conduction occurred at a definitive value of the Rayleigh number, termed the critical Rayleigh number. Once that threshold value was exceeded, the Nusselt number increased markedly with increasing Rayleigh number, the sharpness of the increase being greater for the bottom-heated case. For that case and for aspect ratios (height/width) greater than one, the breakdown of a flow pattern characterized by a single recirculation zone caused a sudden halt to the increase of the Nusselt number. This breakdown was followed by a rapid reformation of the flow pattern into a pair of recirculation zones, one situated above the other. The critical Rayleigh number was insensitive to the aspect ratio for flat, wide enclosures but, on the contrary, the critical value increased markedly with increasing aspect ratio for tall, narrow enclosures. In general, a critical Rayleigh number for the bottom-heated case exceeded that for the side-heated case by a factor of 12.
机译:数值模拟用于研究矩形围护结构中的自然对流,其长宽比从高,窄的形状到平坦,宽的形状。对于每个选定的纵横比,瑞利数在大约四十年的范围内变化。考虑了两个基本的热边界条件。其中之一通常被设计为从下面加热,涉及在下边界壁施加高于上边界壁的温度。在这种情况下,外壳的侧壁保持绝热。第二种采用的边界条件是侧壁具有不同的均匀温度以及绝热的上下边界。对于每种长宽比以及两种边界条件,纯对流形式的自然对流都以瑞利数的确定值(称为临界瑞利数)发生。一旦超过该阈值,则随着瑞利数的增加,努塞尔数会显着增加,对于底部加热的情况,增加的锐度更大。对于这种情况,对于长宽比(高度/宽度)大于1的情况,以单个再循环区域为特征的流型崩溃会突然阻止Nusselt数的增加。发生这种故障之后,将流型快速重新划分为一对回流区,一个位于另一个上方。对于平坦的宽外壳,临界瑞利数对纵横比不敏感,但是相反,对于较高的窄外壳,临界值会随着纵横比的增加而显着增加。通常,底部加热箱的临界瑞利数比侧面加热箱的临界瑞利数高12倍。

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