Citation: |
[1] |
K. J. Bathe, Finite element free surface seepage analysis without mesh iteration, Int. J. Numer and Analytical Methods in Geomechanics, 3 (1979), 13-22. |
[2] |
W. J. Chen and Z. L. Wang, Finite element method of invariable mesh Gauss point for transient seepage problem with free surface, Journal of dalian university of technology, 31 (1991), 537-543. |
[3] |
C. S. Desai and G. C. Li, A residual flow procedure and application for free surface in porous media, Advances in Water Resources, 6 (1983), 27-35. |
[4] |
J. S. Pang and L. Q. Qi, Non-smooth equations: motivation and algorithms, SIAM. J. OPTIM., 3 (1993), 443-465.doi: 10.1137/0803021. |
[5] |
H. Peng et al, Imaginary element for numerical analysis of seepage with free surface, China Rural Water and Hydropower, 3 (1997), 26-27. |
[6] |
L. Q. Qi, Convergence analysis of some algorithms for solving non-smooth equation, Math Oper Res., 18 (1993), 227-224.doi: 10.1287/moor.18.1.227. |
[7] |
J. Z. Wang and W. J. Chen, Mixed fixed-Point FE method for seepage problems with free surfaces, Journal of Dalian University of Technology, 47 (2007), 793-797. |
[8] |
Y. T. Zhang, P. Chen and L. Wang, Initial flow method for seepage analysis with free surface, Chinese journal of Hydraulic, 8 (1988), 18-26. |
[9] |
H. Zheng et al., A new formulation of Signorini's type for seepage problems with free surface, International Journal for Numerical methods in engineering, online, 2005 |