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Homotopy perturbation method for temperature distribution, fin efficiency and fin effectiveness of convective straight fins

机译:对流直翅片温度分布,翅片效率和翅片有效性的同伦摄动方法

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摘要

Homotopy perturbation method is a novel approach that provides an approximate analytical solution to differential equations in the form of an infinite power series. In this work, homotopy perturbation method has been used to evaluate temperature distribution, efficiency and effectiveness of straight fins exposed to convection. The fin efficiency and the fin effectiveness have been obtained as a function of thermogeometric fin parameter. The results have revealed that the homotopy perturbation method is a very effective and practical approach for a rapid assessment of physical systems. The resulting correlation equations can assist thermal design engineers for designing of straight fins with both constant and temperature-dependent thermal conductivity.
机译:同伦摄动法是一种新颖的方法,它以无穷大的幂级数形式为微分方程提供近似的解析解。在这项工作中,同伦摄动法已用于评估温度分布,对流直翅片的效率和有效性。已经获得了翅片效率和翅片效率作为热几何翅片参数的函数。结果表明,同伦摄动法是一种非常有效和实用的方法,用于快速评估物理系统。由此产生的相关方程可以帮助热设计工程师设计具有恒定和随温度变化的热导率的直翅片。

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