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Research on macroscopic and microscopic heat transfer mechanisms based on non-Fourier constitutive model

机译:基于非傅里叶本构模型的宏观和微观传热机理研究

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摘要

Based on the Cattaneo-Christov model and dual-phase-lag model, a novel constitutive model is proposed to study macroscopic and microscopic heat transfer mechanisms in the moving media. Formulated governing equation contains relaxation parameters and time fractional derivative with the highest order of 1 + α(0 < α ≤ 1) which possesses both the relaxation characteristic and memory characteristic. With the help of L1-scheme, solutions are obtained by numerical difference method. Two applications with the new proposed model are given. One is to analyze the heat conduction in processed meat which analyzes the effects of convection velocity on the temperature distribution. The other is to study the thermal behavior of a biological tissue that the spatial evolution of the temperature distribution with the effects of involved parameters, such as fractional parameter, convection velocity parameter, macroscopic relaxation parameter and microscopic one is spotlighted by graphical illustrations. An interesting result is found that the temperature transports faster at the smallerxwhile slower at the largerxfor a larger fractional parameterα, a smallerβor a larger microscopic relaxation parameter. For a larger macroscopic relaxation parameter or convection velocity parameter, the temperature transports slower.
机译:基于Cattaneo-Christov模型和双相滞后模型,提出了一种新颖的本构模型来研究运动介质中的宏观和微观传热机理。公式化的控制方程包含松弛参数和时间分数导数,其最高阶为1 +α(0 <α≤1),具有松弛特性和记忆特性。借助于L1-方案,通过数值差分法获得解。给出了新提议模型的两个应用。一种是分析加工肉中的热传导,从而分析对流速度对温度分布的影响。另一目的是研究生物组织的热行为,其中温度分布的空间演化以及分数参数,对流速度参数,宏观弛豫参数和微观参数等相关参数的影响是通过图形显示来突出的。有趣的结果发现,对于较大的分数参数α,较小的β或较大的微观弛豫参数,温度在较小的x处传输较快,而在较大的x处传输较慢。对于较大的宏观弛豫参数或对流速度参数,温度传输较慢。

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