Open AccessNew numerical model of heat and moisture transfer in the wet brick
Author(s) -
Mirosław Seredyñski,
Piotr Furmański,
Piotr Łapka,
Michał Wa̧sik,
Łukasz Cieślikiewicz,
Karol Pietrak,
M. Kubiś,
Tomasz Wiśniewski,
Maciej Jaworski
Publication year - 2019
Publication title -
iop conference series. materials science and engineering
Language(s) - English
Resource type - Journals
eISSN - 1757-899X
pISSN - 1757-8981
DOI - 10.1088/1757-899x/660/1/012023
Subject(s) - control volume , moisture , mechanics , heat transfer , brick , mass transfer , vaporization , materials science , condensation , discretization , finite volume method , energy balance , grid , thermodynamics , volume (thermodynamics) , mathematics , composite material , physics , geometry , mathematical analysis
The subject of this study is numerical modelling of the fully coupled heat and moisture transfer in the building material, i.e., in a brick. The new mathematical model of equilibrium transport of heat and moisture in the form of continuous liquid medium (funicular region), discontinuous liquid medium (pendular region) and gaseous phase with dry air is proposed. As independent variables, the total mass moisture content and temperature are chosen. Both energy and moisture balance equations are mutually coupled. It is due to dependence of capillary and vapor pressures on the moisture content and temperature. Additionally, vaporization and condensation phenomena are also accounted for in the energy balance equation. Both transport equations are supplemented with boundary conditions expressing the coupled heat and moisture transfer at the dried wall or heat transfer at impermeable walls. Balance equations are discretized on the rectangular control volume grid in the framework of the in-house computational code. A grid-based method of generation of the control volume mesh is proposed, with ‘half’ control volumes related to boundary grid nodes created at domain walls. This approach enables deeper insight into implemented code as well as simplifies analysis of influence of selected terms in balance equations and implementation of complex hygro-thermal boundary conditions.