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Alternative solutions for longitudinal fins of rectangular, trapezoidal, and concave parabolic profiles

机译:矩形,梯形和凹抛物线轮廓的纵向鳍的替代解决方案

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摘要

The traditional thermal analysis of fins is based on the assumption of specified thermal boundary conditions at the base and tip of the fin. For situations when the fin base is in contact with a fluid experiencing condensation and the fin is required to remove the energy released by the fluid, the base is subjected to two boundary conditions: a fixed temperature and a fixed heat flux. This paper develops solutions for the temperature distribution in the fins under these conditions. Solutions are provided for rectangular, trapezoidal, and concave parabolic (finite tip thickness). Results illustrating the relationship between the dimensionless heat flux, the fin parameter, and dimensionless tip temperature are provided for all three geometries. The case of convective fin tip is also considered and lead to a relationship between the dimensionless heat flux, the fin parameter, and the Biot number at the tip. The results presented here provide tools that not only complement the traditional analyses but are believed to have more direct relevance for the fin designers.
机译:鳍片的传统热分析是基于鳍片基部和尖端指定的热边界条件的假设。对于翅片基部与经历冷凝的流体接触并且需要翅片去除由流体释放的能量的情况,基部经受两个边界条件:固定温度和固定热通量。本文提出了在这些条件下散热片中温度分布的解决方案。提供了矩形,梯形和凹抛物线形(尖端厚度有限)的解决方案。为所有这三种几何形状提供了说明无量纲热通量,散热片参数和无量纲尖端温度之间关系的结果。还考虑了对流翅片尖端的情况,并导致无因次热通量,翅片参数和尖端的毕奥数之间的关系。本文提供的结果不仅提供了对传统分析的补充,而且被认为对鳍设计者具有更直接的意义。

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