首页> 外文期刊>Computational thermal sciences >NATURAL CONVECTION IN A HORIZONTAL ANNULUS WITH AN INNER HEAT-GENERATING SOLID SQUARE CYLINDER AND AN OUTER ISOTHERMAL CIRCULAR BOUNDARY
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NATURAL CONVECTION IN A HORIZONTAL ANNULUS WITH AN INNER HEAT-GENERATING SOLID SQUARE CYLINDER AND AN OUTER ISOTHERMAL CIRCULAR BOUNDARY

机译:具有内部生热方形圆柱和外部等温圆边界的水平环的自然对流

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摘要

A numerical study of two-dimensional conjugate natural convection flow and heat transfer in a horizontal annulus, formed between an inner heat-generating solid square cylinder placed concentrically inside an isothermal circular cylin-der is performed. Numerical solutions of the Boussinesq equations and the solid energy equation in primitive variables are obtained on a nonstaggered (collocated) grid with a pressure correction method. Results for the dimensionless max-imum solid temperature, average solid temperature, average inner boundary temperature, and average Nusselt number are obtained for the heat-generation and outer-radius-based Grashof number ranging from 10~4 to 10~9, for solid-to-fluid thermal conductivity ratio of 1, 10, 50, and 100, and aspect ratio values of 0.2 and 0.4, with air as the working medium. The streamlines and isotherms show that refraction of isotherms occurs at the solid-fluid interface. The degree of refraction is found to be higher for higher thermal conductivity ratios. Because in steady state all the heat generated is to be transferred to the outer cold boundary irrespective of the thermal conductivity ratio, the average Nusselt number is not sensitive to the thermal conductivity ratio, while the local Nusselt numbers are found to be sensitive to solid-to-fluid thermal conductivity ratio. The maximum temperature depends on the solid thermal conductivity, and hence, its determination requires the solution of the conjugate problem. The results are expected to be useful in the design of thermal systems such as spent nuclear fuel casks and underground transmission cables.
机译:进行了二维共轭自然对流和水平环形空间内传热的数值研究,该环形空间是在同心放置在等温圆柱体内的内部发热实心方形圆柱体之间形成的。使用压力校正方法在非交错(并置)网格上获得原始变量中的Boussinesq方程和固体能量方程的数值解。对于固体,生热和基于外半径的格拉斯霍夫数的无量纲最大固体温度,平均固体温度,平均内部边界温度和平均Nusselt数的结果均在10〜4到10〜9之间空气作为工作介质,流体的热导率比为1、10、50和100,纵横比值为0.2和0.4。流线和等温线表明,等温线的折射发生在固体-流体界面。对于较高的热导率比,发现折射度较高。由于在稳态下,所有产生的热量都将转移到外部冷边界,而与热导率无关,因此平均努塞尔数对热导率不敏感,而发现局部努塞尔数对固相敏感。流体导热系数比。最高温度取决于固体的导热系数,因此,确定其最高温度需要解决共轭问题。预期该结果对热系统的设计很有用,例如核废料桶和地下传输电缆。

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