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The Application of Homotopy Analysis Method to Determine the Thermal Response of Convective-Radiative Porous Fins with Temperature-Dependent Properties

机译:同型分析法在温度依赖性特性确定对流辐射多孔翅片的热响应

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摘要

In this paper, the Homotopy Analysis Method (HAM) is utilized to investigate the thermal response of a circular convective-radiative porous fin having a rectangular cross-section. It is assumed that internal heat generation depends linearly on the temperature for the solid part of the porous fin, while temperature-dependent functions are used for thermal conductivity and convective terms. The thermal conductivity and convective coefficient of heat transfer are supposed to change respectively as a nonlinear hyperbolic and as a power-law function of the temperature all through the fin length. The function employed for the thermal conductivity can be applied for the thermal analysis if for example fins are made of semiconductor materials. Additionally, the general form of convective function enables us to account for the convection heat. transfer in different. processes. The heat transfer analysis in the porous media is conducted through passage velocity in Darcy's model. HAM is utilized to study the effects of different pertinent parameters and nondimensional numbers on the described problem. The accuracy and convergence of HAM are validated with numerical methods (i.e., Runge-Kutta method) as well as other published works that reveal an excellent agreement.
机译:在本文中,使用同型分析方法(火腿)来研究具有矩形横截面的圆形对流辐射多孔翅片的热响应。假设内部发热在多孔翅片的固体部分的温度上线性地取决于温度,而温度依赖性功能用于导热率和对流术语。导热系数和热传热的热传递系数分别作为非线性双曲线和作为通过翅片长度的温度的动力法函数改变。如果例如由半导体材料制成,则可以施加用于导热率的动力分析。此外,对流功能的一般形式使我们能够考虑对流热量。转移不同。流程。多孔介质中的传热分析通过达西模型中的通道速度进行。利用火腿来研究不同相关参数和非统计数量对所描述的问题的影响。 HAM的准确性和收敛性通过数值方法(即,runge-Kutta方法)以及其他发布的作品,揭示了一个很好的协议。

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