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Non-Fourier heat conduction in a hollow sphere with periodic surface heat flux

机译:具有周期性表面热通量的空心球中的非傅立叶热传导

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Presented is the analysis of non-Fourier effect in a hollow sphere exposed to a periodic boundary heat flux. The problem is studied by deriving an analytical solution of the hyperbolic heat conduction equation. Using the obtained analytical expression, the temperature profiles at outer and inner surfaces of the sphere are evaluated for various thermal relaxation times. By comparing the results of non-Fourier model with those obtained from Fourier heat conduction equation, the transition process from parabolic model to hyperbolic one is shown. The phase difference and amplitude ratio of boundary surfaces are calculated as functions of the thermal relaxation time and the results are depicted graphically.
机译:提出的是分析暴露于周期性边界热通量的空心球中的非傅立叶效应。通过导出双曲热传导方程的解析解来研究该问题。使用获得的解析表达式,可以评估各种热弛豫时间在球体外表面和内表面的温度分布。通过将非傅立叶模型的结果与从傅立叶热传导方程获得的结果进行比较,显示了从抛物线模型到双曲线模型的过渡过程。计算边界表面的相位差和振幅比作为热弛豫时间的函数,并以图形方式描绘结果。

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