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THREE-DIMENSIONAL NATURAL CONVECTION IN A CORRUGATED ENCLOSURE

机译:波纹外壳中的三维自然对流

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Numerical solutions for the problem of three-dimensional natural convection in an enclosure with a corrugated surface are presented in this work. The enclosure is formed by five flat surfaces and a corrugated section. The corrugated and top surfaces, are respectively heated and cooled isothermally. The side flat surfaces are maintained at adiabatic conditions. The working fluid in the enclosure is air (Pr=0.71). The effects of geometric parameters such as enclosure aspect ratio, amplitude aspect ratio, inclination angle, and number of corrugation cycles are presented.The solution scheme employs an algebraic transformation of the enclosure geometry which maps the physical domain into a rectangular domain to avoid the task of numerically generating boundary-fitted coordinates. The resulting transformed governing equations and boundary conditions are solved within the framework of the SIMPLEST scheme.Results are obtained for Rayleigh numbers ranging from 0 through 5×10~5 and orientation angles of 30 and 60 degrees. The enclosure aspect ratio is set at 5, with two cycles of corrugation. The corrugation amplitude aspect ratio is fixed at 0.4. Results show that the average effective heat transfer in the cavity increases with increasing Rayleigh number, and under isothermal conditions with no external convection, an increase in the orientation angle produces an increase in the average effective heat transfer in the enclosure.
机译:在这项工作中,提出了在具有波纹表面的封闭空间中三维自然对流问题的数值解。该外壳由五个平坦表面和一个波纹状部分形成。波纹表面和顶表面分别被等温加热和冷却。侧面平坦表面保持在绝热条件下。外壳中的工作流体是空气(Pr = 0.71)。提出了几何参数的影响,例如外壳的长宽比,振幅的长宽比,倾斜角度和波纹周期数。 该解决方案采用外壳几何形状的代数变换,该映射将物理域映射到矩形域,从而避免了以数字方式生成边界拟合坐标的任务。在SIMPLEST方案的框架内求解得到的变换后的控制方程和边界条件。 获得瑞利数在0到5×10〜5范围内以及30和60度的定向角的结果。外壳的长宽比设置为5,具有两个波纹周期。波纹振幅纵横比固定为0.4。结果表明,腔中的平均有效传热随着瑞利数的增加而增加,并且在没有外部对流的等温条件下,定向角的增加会导致外壳中平均有效传热的增加。

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