首页> 外文会议>The 2001 ASME International Mechanical Engineering Congress and Exposition, 2001, Nov 11-16, 2001, New York, New York >A NUMERICAL STUDY OF THE DEVELOPMENT OF UNSTEADY THREE-DIMENSIONAL NATURAL CONVECTIVE FLOW IN A HORIZONTAL ENCLOSURE WITH A UNIFORM HEAT FLUX ON THE LOWER SURFACE
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A NUMERICAL STUDY OF THE DEVELOPMENT OF UNSTEADY THREE-DIMENSIONAL NATURAL CONVECTIVE FLOW IN A HORIZONTAL ENCLOSURE WITH A UNIFORM HEAT FLUX ON THE LOWER SURFACE

机译:水平围护结构下表面均匀流动的非定形三维自然对流流动的数值研究

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Flow in a rectangular enclosure with a square horizontal cross-section and with a uniform heat flux applied across the lower horizontal surface and with the upper horizontal surface cooled to a uniform low temperature has been considered. The vertical side-walls of the enclosure are adiabatic. It has been assumed that the flow is laminar and that the fluid properties are constant except for the density change with temperature which gives rise to the buoyancy forces. In this situation, there is no flow in the enclosure at low Rayleigh numbers, steady flow in the enclosure at intermediate Rayleigh numbers and an unsteady flow in the enclosure at high Rayleigh numbers. The conditions under which unsteady flow develops have been numerically investigated in the present study. The unsteady form of the governing equations, written in terms of the vector potential and vorticity vector functions and expressed in dimensionless form, have been solved using a finite-difference procedure. The solution was started with no flow in the enclosure. The solution, in general, has the following parameters: the heat flux Rayleigh number Ra_q, the Prandtl number and the aspect ratio A of the enclosure, i.e. the ratio size of the height of the enclosure to the size of the square cross-sectional shape of the enclosure. Results have only been obtained for a Prandtl number of 0.7. Results for values of A between 1.25 and 3 for various values of Rayleigh number (up to 80000) have been obtained. The results have been used to determine the effect of A on the value of Rayleigh number above which there is unsteady fluid motion in the enclosure.
机译:已经考虑了在矩形外壳中的流动,该矩形外壳具有正方形的水平横截面,并且在下部水平表面上施加了均匀的热通量,并且上部水平表面被冷却到了均匀的低温。外壳的垂直侧壁是绝热的。假定流动是层流的,并且流体的特性是恒定的,除了密度随温度的变化会引起浮力。在这种情况下,低瑞利数下的机箱中没有流量,中瑞利数下的机箱中没有稳定流量,而高瑞利数时的机箱中没有不稳定流量。在本研究中,已经对非稳态流动产生的条件进行了数值研究。控制方程的非定常形式(用矢量势和涡度矢量函数表示)以无量纲形式表示,已使用有限差分法求解。解决方案开始时,机箱中没有任何流动。通常,该解决方案具有以下参数:热通量瑞利数Ra_q,普朗特数和外壳的纵横比A,即外壳高度与方形横截面尺寸的比值外壳的。仅在Prandtl值为0.7时获得了结果。对于各种瑞利数(最高80000),A值在1.25和3之间的结果已获得。该结果已用于确定A对瑞利数值的影响,高于该值时,外壳中会出现不稳定的流体运动。

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