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Non-isothermal moisture balance equation in porous media: a review of mathematical formulations in Building Physics

机译:多孔介质中的非等温水分平衡方程:建筑物理中的数学公式述评

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Understanding heat and mass transfers in porous materials is crucial in many areas of scientific research. Mathematical models have constantly evolved, their differences lying mainly in the choice of the driving potentials used to describe moisture flows, as well as in the complexity of characterizing the physical phenomena involved. Models developed in the field of Building Physics (HAM models) are used to describe the behavior of envelope parts and assess their impact on user comfort and energy performance. The water balance equation can be described in many ways; it is a function of the boundary conditions considered and the fact they induce high or low water content in the porous materials used. This paper gives an overview of various formulations for this equation that are found in the Building Physics literature. It focuses first on the physically based formulation of moisture balance, drawing on the Representative Elementary Volume (REV) concept, coupled with thermodynamic flow rates description. This is then reformulated in line with various main moisture state variables offering a wide variety of expressions that are compared with available models. This approach provides access to all secondary transport coefficients associated with the process of mathematical transformation. Particular emphasis is placed on the moisture storage function choice and its impact on the final mathematical formulations.
机译:在许多科学研究领域,了解多孔材料中的传热和传质至关重要。数学模型不断发展,它们的差异主要在于用于描述水分流的驱动电位的选择以及表征所涉及物理现象的复杂性。在建筑物理领域开发的模型(HAM模型)用于描述围护结构部件的行为,并评估其对用户舒适度和能量性能的影响。水平衡方程可以用多种方式描述。它取决于所考虑的边界条件以及它们在所用多孔材料中引起高或低水含量的事实。本文概述了在建筑物理文献中找到的用于该方程的各种公式。首先,它基于代表性的基本体积(REV)概念,结合热力学流量描述,着重于基于物理原理的水分平衡配方。然后根据各种主要的水分状态变量对其进行重新配制,从而提供与可用模型进行比较的多种表达式。这种方法可以访问与数学转换过程相关的所有次级传输系数。特别强调水分存储功能的选择及其对最终数学公式的影响。

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