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Performance and optimum design of convective-radiative rectangular fin with convective base heating, wall conduction resistance, and contact resistance between the wall and the fin base

机译:对流散热的矩形对流散热片的性能和优化设计,壁对流传导电阻以及壁与鳍对流基底之间的接触电阻

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This paper investigates the performance and optimum design of a longitudinal rectangular fin attached to a convectively heated wall of finite thickness. The exposed surfaces of the fin lose heat to the environmental sink by simultaneous convection and radiation. The tip of the fin is assumed to lose heat by convection and radiation to the same sink. The analysis and optimization of the fin is conducted numerically using the symbolic algebra package Maple. The temperature distribution, the heat transfer rates, and the fin efficiency data is presented illustrating how the thermal performance of the fin is affected by the convection-conduction number, the radiation-conduction number, the base convection Biot number, the convection and radiation Biot numbers at the tip, and the dimensionless sink temperature. Charts are presented showing the relationship between the optimum convection-conduction number and the optimum radiation-conduction number for different values of the base convection Biot number and dimensionless sink temperature and fixed values of the convection and radiation Biot numbers at the tip. Unlike the few other papers which have applied the Adomian's decomposition and the differential quadrature element method to this problem but give illustrative results for specific fin geometry and thermal variables, the present graphical data are generally applicable and can be used by fin designers without delving into the mathematical details of the computational techniques.
机译:本文研究了固定在对流加热有限厚度壁上的纵向矩形散热片的性能和最佳设计。鳍片的暴露表面通过同时对流和辐射将热量散失到环境接收器。假定鳍的尖端因对流和辐射到同一水槽而散失热量。使用符号代数包Maple对鳍进行分析和优化。给出温度分布,传热速率和散热片效率数据,说明散热片的热性能如何受到对流传导数,辐射传导数,基本对流比奥数,对流和辐射比奥的影响尖端的数字和无因次的沉温度。给出了图表,显示了基本对流毕奥数和无因次沉温度的不同值时,最佳对流传导数和最佳辐射传导数之间的关系,以及尖端对流和辐射毕奥数的固定值。与其他一些将Adomian分解和微分正交元素方法应用于此问题,但对特定鳍片几何形状和热变量给出说明性结果的其他论文不同,本图形数据通常适用,鳍片设计人员可以使用而无需研究计算技术的数学细节。

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