Model of Water-Air Two-Phase Flow in Saturated-Unsaturated Soil

Article Preview

Abstract:

For seepage in unsaturated soil, there are both air flow and water flow, which can be called the water-air two-phase flow. In order to simulate the water-air two-phase flow in soil when there is groundwater, a numerical model of water-air two-phase flow in saturated-unsaturated soil is established in this paper. By the model, the air-flow and water-flow in unsaturated soil are both considered in seepage calculation. And the mass transfer between air-phase and water-phase, change of phase states are considered in calculation. Capillary pressure is the most important factor for the water-air two-phase flow in unsaturated soil, and the calculation method of capillary pressure is also given in the paper. At last examples are given to verify the correctness of the numerical model and the calculation method.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 308-310)

Pages:

553-558

Citation:

Online since:

August 2011

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2011 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] L.Z. Wu, R.Q. Huang and X.J. Dong: Methods for measuring degree of saturation in unsaturated soil. Journal of Engineering Geology Vol. 788-791(2006), p.14

Google Scholar

[2] D.G. Fredlund and H. Rahardio: Soil mechanics for unsaturated soils(John & Sons, New York 1993).

Google Scholar

[3] M.F. Ba, C.X. Qian and G.B. Gao: Influence of Absolute Basicity and Capillary Porosity on Carbonation of Concrete. Journal of Wuhan University of Technology Vol. 889-892(2010), p.25

DOI: 10.1007/s11595-010-0114-z

Google Scholar

[4] D.M. Sun, Y.M. Zhu and M.J. Zhang: Water-air two-phase flow model for numerical analysis of rainfall infiltration. Journal of Hydraulic Engineering Vol. 150-156(2007), p.28

Google Scholar

[5] H.Q. Chen and X.M. Peng: Microcomputer program and graphic processing of finite element method(Hohai University Press, Nanjing 1992).

Google Scholar

[6] Q. Li, J.H. Feng, T.M. Cai and C.B. Hu: Difference Scheme for Two-phase Flow. Applied Mathematics and Mechanics Vol. 488-496(2004), p.25

Google Scholar

[7] C. Bergins, S. Crone and K. Strauss: Multiphase flow in porous media with phase change, Transport in porous media Vol. 275-300(2005), p.60

DOI: 10.1007/s11242-004-5740-5

Google Scholar

[8] H. Class, R. Helming and P. Bastian: Numerical simulation of non-isothermal multiphase multicomponent processes in porous media. Advances in Water Resources Vol. 533-550(2002), p.25

DOI: 10.1016/s0309-1708(02)00014-3

Google Scholar

[9] O. Kolditz and J. Jonge: Non-isothermal two-phase flow in low-permeable porous media. Computational Mechanics Vol. 345-364(2004), p.33

DOI: 10.1007/s00466-003-0537-x

Google Scholar

[10] R. Stelzer and G. Hofstetter: Adaptive finite element analysis of multi-phase problems in geotechnics. Computers and Geotechnics Vol. 458-481(2005), p, 32

DOI: 10.1016/j.compgeo.2005.06.003

Google Scholar

[11] M. Dijke, Z. Seatm, and C.J. Duijn: Multi-phase Flow Modeling of Air Sparging. Advances in Water Resources Vol. 319-333(1995), p.18

DOI: 10.1016/0309-1708(95)00028-h

Google Scholar

[12] L.T. Shao, Z.P. Wang, and L.J. Guan: Numerical simulation of the process of pore water infiltration and pore gas flow in unsaturated soil. Advances in Water Science Vol. 8-13(2000), p.11

Google Scholar

[13] G.Q. Tang and A.R. Kovscek: Trapped gas fraction during steady-state foam flow. Transport in Porous Media Vol. 287-307(2006), p.65

DOI: 10.1007/s11242-005-6093-4

Google Scholar

[14] Y.M. Zhu, J.Y. Chen and D.Y. Gong: Refined solution to seepage in arch dam foundation with FEM. Chinese Journal of Geotechnical EngineeringVol. 326-330(2003), p.25

Google Scholar

[15] C. Laroche and O. Vizika: Two-phase flow properties prediction from small-scale date using pore-network modeling. Transport in Porous Media Vol. 77-91(2005), p.61

DOI: 10.1007/s11242-004-6797-x

Google Scholar