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Non-Fourier Thermoelastic Analysis of an Annular Fin with Variable Convection Heat Transfer Coefficient

机译:对流换热系数环形翅片的非傅里叶热弹性分析

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This paper numerically investigates the hyperbolic thermoelastic problem of an annular fin. The ambient convection heat transfer coefficient of the fin is assumed to be spatially varying. The major difficulty in dealing with such problems is the suppression of numerical oscillations in the vicinity of a jump discontinuity. An efficient numerical scheme involving hybrid application of Laplace transform and control volume method in conjunction with hyperbolic shape functions is used to solve the linear hyperbolic heat conduction equation. The transformed nodal temperatures are inverted to the physical quantities by using numerical inversion of the Laplace transform. Then the stress distributions in the annular fin are calculated subsequently. The results in the illustrated examples show that the application of hyperbolic shape functions can successfully suppress the numerical oscillations in the vicinity of jump discontinuities.
机译:本文数值研究了环形翅片的双曲热弹性问题。假定翅片的环境对流传热系数在空间上变化。处理这些问题的主要困难是抑制跳跃不连续附近的数值振荡。一种有效的数值方案,包括拉普拉斯变换和控制体积方法与双曲线形状函数的混合应用,用于求解线性双曲线导热方程。通过使用拉普拉斯变换的数值反演,将变换后的节点温度反演为物理量。然后,计算环形翅片中的应力分布。所示示例中的结果表明,双曲形状函数的应用可以成功地抑制跳跃不连续点附近的数值振荡。

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