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References
Abbott, M.B. 1991. Hydroinformatics: Information technology and the aquatic
environment. Aldershot, UK: Ashgate.
Abbott, M.B., and A.W. Minns. 1998. Computational hydraulics. Aldershot, UK:
Ashgate.
Arvanitidou, S.K., K.L. Katsifarakis, and C.G. Koutitas. 2012. Comparative evaluation of two computational tools for flow simulation in zoned coastal aquifers.
Civil Engineering and Environmental Systems 29(4): 273–281.
Bailard, J.A. 1981. An energetics total load sediment transport model for a plane
sloping beach. Journal of Geophysical Research 96: 10938–10954.
Bear, J., A.H.-D. Cheng, S. Sorek, D. Ouazar, and I. Herrera, eds. 1999. Seawater
intrusion in coastal aquifers: Concepts, methods and practices. Dordrecht, The
Netherlands: Kluwer.
Bear, J., and A. Verruijt. 1987. Modelling groundwater flow and pollution. Dordrecht,
The Netherlands: Reidel.
Beckman, F.S. 1960. The solution of linear equations by the conjugate gradient
method. In Mathematical methods for digital computers, vol. 1, edited by
A. Ralston and H.S. Wilf, 62–72. New York: Wiley.
Brebbia, C., and A.J. Ferrante. 1983. Computational hydraulics. London:
Butterworths & Co.
Camemen, B., and M. Larsen. 2005. A general formula for non-cohesive bed load
sediment transport. Estuarine, Coastal and Shelf Science 63: 249–260.
Chapman, S.J. 2013. MATLAB programming with applications for engineers.
Australia: Cengage Learning.
Chau, K.W. 2010. Modelling for coastal hydraulics and engineering. New York:
Spon Press.
Cheney, W., and D. Kincaid. 2013. Numerical mathematics and computing. 7th ed.
Boston: Cengage Learning.
Chow, V.T. 2009. Open-channel hydraulics. Reprint. Caldwell, NJ: Blackburn Press.
Chung, T.J. 1978. Finite element analysis in fluid dynamics. New York: McGraw-Hill.
Copeland, G. 1958. A practical alternative to mild slope equations. Coastal
Engineering 9(2): 125–149.
de Marsily, G. 1986. Quantitative hydrogeology: Groundwater hydrology for engineers. San Diego, CA: Academic Press.
References
Abbott, M.B. 1991. Hydroinformatics: Information technology and the aquatic
environment. Aldershot, UK: Ashgate.
Abbott, M.B., and A.W. Minns. 1998. Computational hydraulics. Aldershot, UK:
Ashgate.
Arvanitidou, S.K., K.L. Katsifarakis, and C.G. Koutitas. 2012. Comparative evaluation of two computational tools for flow simulation in zoned coastal aquifers.
Civil Engineering and Environmental Systems 29(4): 273–281.
Bailard, J.A. 1981. An energetics total load sediment transport model for a plane
sloping beach. Journal of Geophysical Research 96: 10938–10954.
Bear, J., A.H.-D. Cheng, S. Sorek, D. Ouazar, and I. Herrera, eds. 1999. Seawater
intrusion in coastal aquifers: Concepts, methods and practices. Dordrecht, The
Netherlands: Kluwer.
Bear, J., and A. Verruijt. 1987. Modelling groundwater flow and pollution. Dordrecht,
The Netherlands: Reidel.
Beckman, F.S. 1960. The solution of linear equations by the conjugate gradient
method. In Mathematical methods for digital computers, vol. 1, edited by
A. Ralston and H.S. Wilf, 62–72. New York: Wiley.
Brebbia, C., and A.J. Ferrante. 1983. Computational hydraulics. London:
Butterworths & Co.
Camemen, B., and M. Larsen. 2005. A general formula for non-cohesive bed load
sediment transport. Estuarine, Coastal and Shelf Science 63: 249–260.
Chapman, S.J. 2013. MATLAB programming with applications for engineers.
Australia: Cengage Learning.
Chau, K.W. 2010. Modelling for coastal hydraulics and engineering. New York:
Spon Press.
Cheney, W., and D. Kincaid. 2013. Numerical mathematics and computing. 7th ed.
Boston: Cengage Learning.
Chow, V.T. 2009. Open-channel hydraulics. Reprint. Caldwell, NJ: Blackburn Press.
Chung, T.J. 1978. Finite element analysis in fluid dynamics. New York: McGraw-Hill.
Copeland, G. 1958. A practical alternative to mild slope equations. Coastal
Engineering 9(2): 125–149.
de Marsily, G. 1986. Quantitative hydrogeology: Groundwater hydrology for engineers. San Diego, CA: Academic Press.