On the solution of coupled heat and moisture transport in porous material

Abstract : Comparisons of experimental observation of heat and moisture transfer through porous building materials with numerical results have been presented in numerous studies reported in literature. However, some discrepancies have been observed, highlighting underestimation of sorption process and overestimation of desorption process. Some studies intend to explain the discrepancies by analysing the importance of hysteresis effects as well as carrying out sensitivity analyses on the input parameters as convective transfer coefficients. This article intends to investigate the accuracy and efficiency of the coupled solution by adding advective transfer of both heat and moisture in the physical model. In addition, the efficient Scharfetter and Gummel numerical scheme is proposed to solve the system of advection-diffusion equations, which has the advantages of being well-balanced and asymptotically preserving. Moreover, the scheme is particularly efficient in terms of accuracy and reduction of computational time when using large spatial discretisation parameters. Several linear and non-linear cases are studied to validate the method and highlight its specific features. At the end, an experimental benchmark from the literature is considered. The numerical results are compared to the experimental data for a pure diffusive model and also for the proposed model. The latter presents better agreement with the experimental data. The influence of the hysteresis effects on the moisture capacity is also studied, by adding a third differential equation.
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Contributeur : Denys Dutykh <>
Soumis le : samedi 21 avril 2018 - 07:34:49
Dernière modification le : jeudi 28 juin 2018 - 12:38:02

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  • HAL Id : hal-01770386, version 2
  • ARXIV : 1805.02710

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Julien Berger, Suelen Gasparin, Denys Dutykh, Nathan Mendes. On the solution of coupled heat and moisture transport in porous material. 51 pages, 21 figures, 3 tables, 44 references. Other author's publications can be downloaded at h.. 2018. 〈hal-01770386v2〉

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