1- Ataie-Ashtiani, B., Shobeiry, G. and Farhadi, L., 2006. Modified Incompressible SPH method for simulating free surface problem. Fluid Dynamic Research. 40, pp. 637-661.
2- Chang, T.J., Kao, H.M., Chang, K.H. and Hsu M.H., 2011. Numerical simulation of shallow water dam break flows in open channels using smoothed particle hydrodynamics. Journal of Hydrology. 408, pp. 78-90.
3- Dalrymple, R.A. and Rogers, B.D., 2006. Numerical modeling of water waves whit the SPH method. Coastal Engineering. 53, pp. 141-147.
4- De Wit, L. 2006. Smoothed Particle Hydrodynamics a study of the possibilities of SPH in hydraulic engineering. MSc thesis, Delft University of Technology. Netherland.
5- Kao, H.M. and Chang, T.J., 2012. Numerical modeling of dambreak-induced flood and inundation using smoothed particle hydrodynamics. Journal of Hydrology. 448, pp. 232-244.
6- Lee, E.S., Moulinec, C., Xu, R., Violeau, D., Laurence, D. and Stansby, P. و2008. Comparisons of Weakly Compressible and Truly Incompressible Algorithms for the SPH Mesh Free Particle Method. Journal of Computational Physics. 227, pp. 8417-8436
7- Lucy, LB., 1997. A numerical approach to the testing of the fission hypothesis. Astronomy Journal. 82 (12), pp. 1013–1024.
8- Marsooli, R., Zhang, M. and Weiming, Wu., 2011. Vertical and horizontal two-dimensional numerical modeling of dam-break flow over fixed beds. World Experimental and Water Resources Congress (ASCE). pp. 2225-2233.
9- Monaghan, J.J., 1992. Smoothed Particle Hydrodynamics. Anu. Rev. Astron. Astrophysics. 30, pp. 543-574.
10- Monaghan, J.J., 1994. Simulating free surface flows whit SPH, Journal of Computational Physics, 110, pp. 399-406.
11- Monaghan, J.J., 2000. SPH without a tensile instability. Journal of Computational Physics. 159, pp. 290-311.
12- Nomeritae., Daly E., Grimaldi S. and Hong Bui H., 2016. Explicit incompressible SPH algorithm for free- surface flow modelling: a comparison with weakly compressible schemes. Advances in Water Resources. 97, pp. 156-167.
13- Ozmen-Cagatay, H., Kocaman, S. and Guzel, H., 2014. Investigation of dam-break flood waves in a dry channel with a hump. Journal of Hydro-environment Research. pp.1-12.
14- Pahar, G. and Dhar, A., 2017. On modification of pressure gradient operator in integrated ISPH for multifluid and porous media flow with free-surface. Engineering Analysis with Boundary Elements.80, pp. 38-48
15- Razavi Toosi, S.L., Ayyoubzadeh, S.A. and Valizadeh, A., 2010. The influence of time scale in free surface flow simulation using Smoothed Particle Hydrodynamics (SPH). Journal of Irrigation Sciences and Engineering. 33, pp. 75-92. In Persian.
16- Ren, J., Jiang, T., Lu W. and Li G., 2016. An improved parallel SPH approach to solve 3D transient generalized Newtonian free surface flows. Computer Physics Communications. 205, pp. 87-105.
17- Rezavand, M., Taeibi-Rahni, M. and Rauch, W., 2017. An ISPH scheme for numerical simulation of multiphase flows with complex interfaces and high density ratios. Computers & Mathematics with Applications. 75, pp. 2658-2677.
18- Shao, S., and Lo. E., 2003. Incompressible SPH method for simulating Newtonian and non-Newtonian flows whit a free surface. Advances in Water Resources. 26, pp. 787-800.
19- Soares-Frazao, S., 2002. Dam-break induced flows in complex topographies. Theoretical, numerical and experimental approaches. PhD Thesis, Louvainla- Neuve: Universitá Catholique de Louvain, Civil Engineering Department, Hydraulics division, 116(8).
20- Xu, X. and Deng, X., 2016. An improved weakly compressible SPH method for simulating free surface flows of viscous and viscoelastic fluids. Computer Physics Communications. 201, pp. 43-46
21- Xu, H. and Lin, P., 2017. A new two-step projection method in an ISPH model for free surface flow computations. Coastal Engineering. 127, pp. 68-79.
22- Xu, R., Stansby, P.K. and Laurence, D., 2009. Accuracy and Stability in Incompressible SPH (ISPH) Based on the Projection Method and a New Approach. Journal of Computational Physics. 228 (18), pp. 6703-6725.