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Coupled heat and mass transfer in biosourced porous media without local equilibrium: A macroscopic formulation tailored to computational simulation

机译:在没有局部平衡的情况下,生物源性多孔介质中的传热和传质耦合:适合计算模拟的宏观公式

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This paper proposes a macroscopic formulation of coupled heat and mass transfer that can consider non local equilibrium often encountered in biosourced building materials (wood- and plant-fiber based materials). Transferring dual-scale effects and molecular relaxation at the macroscopic level involves a kernel function acting in a convolution product. To ease the computational solution of the set of equations, the memory function is decomposed as a series of exponential functions. Each function yields an internal variable that obeys a simple ordinary differential equation (ODE). This paper first describes the macroscopic and dual-scale formulations used as reference solutions. Subsequently, the modified macroscopic formulation of coupled transfer and its computational solution are presented in detail. The major outcomes of the present study, validated against reference solutions obtained with a comprehensive dual scale model, are as follows:Dual-scale diffusion can be approached accurately by two exponential functions,Even though the dual-scale phenomenon and molecular relaxation do not occur at the same scale, both can be considered in the modified macroscopic formulation of coupled transfer additively,The new macroscopic formulation, together with the computational procedure proposed in this study, can be applied to various configurations, namely coupled heat and mass transfer in packed beds. (C) 2019 Elsevier Ltd. All rights reserved.
机译:本文提出了一种耦合传热和传质的宏观公式,该公式可以考虑在生物来源的建筑材料(基于木材和植物纤维的材料)中经常遇到的非局部平衡。在宏观水平上转移双尺度效应和分子弛豫涉及在卷积积中起作用的核函数。为了简化方程组的计算解,将存储函数分解为一系列指数函数。每个函数都产生一个遵循简单的常微分方程(ODE)的内部变量。本文首先描述了用作参考解决方案的宏观和双重尺度公式。随后,详细介绍了耦合传递的改进宏观公式及其计算解决方案。本研究的主要结果通过一个全面的双尺度模型获得的参考溶液进行了验证,如下所示:即使没有发生双尺度现象和分子弛豫,也可以通过两个指数函数准确地实现双尺度扩散。在相同规模下,两者都可以在耦合传递的改进宏观公式中加以考虑。新的宏观公式以及本研究中提出的计算程序可以应用于各种配置,即填充床中的传热和传质。 (C)2019 Elsevier Ltd.保留所有权利。

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