Micro-scale fluid model for drying of highly porous particle aggregates

被引:8
作者
Kharaghani, Abdolreza [1 ]
Kirsch, Christoph [2 ]
Metzger, Thomas [1 ]
Tsotsas, Evangelos [1 ]
机构
[1] Otto von Guericke Univ, D-39016 Magdeburg, Germany
[2] Zurich Univ Appl Sci, Inst Computat Phys, CH-8401 Winterthur, Switzerland
关键词
Gel drying; Volume-of-fluid method; Surface tension flow; Capillary effects; Numerical simulation; PORE-NETWORK MODEL; RESORCINOL-FORMALDEHYDE; CARBON XEROGELS; FREE-SURFACE; MEDIA; VOLUME; PERCOLATION; FLOW; GELS;
D O I
10.1016/j.compchemeng.2012.12.003
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
A discrete three-dimensional model for the fluid flow and phase transition at the microscopic scale during convective drying of highly porous particle aggregates has been developed. The phase distributions are described by time-dependent cell volume fractions on a stationary cubic mesh. The solid phase volume fractions are computed from an arbitrary collection of spherical primary particles generated by gravitational deposition using the discrete element method. The volume of fluid method is used to track the liquid-gas interface over time. Local evaporation rates are computed from a finite difference solution of a vapor diffusion problem in the gas phase, and the liquid-gas interface dynamics is described by volume-conserving mean curvature flow, with an additional equilibrium contact angle condition along the three-phase contact lines. The evolution of the liquid distribution over time for different wetting properties of the solid surface as well as binary liquid bridges between solid particles are presented. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:46 / 54
页数:9
相关论文
共 34 条
[1]   Preparation and properties of resorcinol-formaldehyde organic and carbon gels [J].
Al-Muhtaseb, SA ;
Ritter, JA .
ADVANCED MATERIALS, 2003, 15 (02) :101-+
[2]  
Amaral M., 1984, J COLLOID INTERF SCI, V100, P17
[3]  
[Anonymous], 1948, Theory of the Stability of Lyophobic Colloids
[4]   Volume-preserving mean curvature flow of rotationally symmetric surfaces [J].
Athanassenas, M .
COMMENTARII MATHEMATICI HELVETICI, 1997, 72 (01) :52-66
[5]  
Brinker C. J., 1990, SOL GEL SCI
[6]   DISCRETE NUMERICAL-MODEL FOR GRANULAR ASSEMBLIES [J].
CUNDALL, PA ;
STRACK, ODL .
GEOTECHNIQUE, 1979, 29 (01) :47-65
[7]  
Derjaguin B.V., 1941, ACTA PHYSICOCHIM URS, V14, P633, DOI DOI 10.1016/0079-6816(93)90013-L
[8]  
Giga Y, 2006, Monographs in Mathematics
[9]   NUMERICAL CALCULATION OF TIME-DEPENDENT VISCOUS INCOMPRESSIBLE FLOW OF FLUID WITH FREE SURFACE [J].
HARLOW, FH ;
WELCH, JE .
PHYSICS OF FLUIDS, 1965, 8 (12) :2182-&
[10]  
Hirt C. W., 1970, Journal of Computational Physics, V5, P103, DOI 10.1016/0021-9991(70)90055-0