Ayvaz, M.T., A.H. Kayhan, H. Ceylan and G. Gurarslan, 2009. Hybridizing harmony search algorithm with a spreadsheet 'solver' for solving continuous engineering optimization problems. Eng. Optim., 41: 1119-1144.
CrossRef  |  

Ayvaz, M.T., H. Karahan and G. Gurarslan, 2007. Identification of groundwater pollution source using artificial neural networks. Proceedings of 3th National Symposium on Water Engineering, September 10-14, 2007, Izmir, Turkey -.

Ayvaz, M.T., H. Karahan and G. Gurarslan, 2007. Optimum design of water distribution networks using harmony search algorithm. Proceedings of 5th National Symposium on Urban Infrastructure, November 1-2, 2007, Hatay, Turkey -.

Gurarslan, G. and H. Karahan, 2006. Two dimensional unsteady groundwater modelling using a non-uniform finite difference scheme. Proceedings of 7th International Congress on Advances in Civil Engineering, October 11-13, 2006, Istanbul, Turkey -.

Gurarslan, G. and M. Sari, 2011. Numerical solutions of linear and nonlinear diffusion equations by a Differential Quadrature Method (DQM). Int. J. Numer. Methods Biomed. Eng., 27: 69-77.
CrossRef  |  Direct Link  |  

Gurarslan, G., 2010. Numerical modelling of linear and nonlinear diffusion equations by compact finite difference method. Applied Math. Comput., 216: 2472-2478.

Karahan, H. and G. Gurarslan, 2011. Identification of the parameters of the nonlinear muskingum flood routing model by using genetic algorithm. Proceedings of 5th National Symposium on Water Engineering, September 12-16, 2011, Istanbul, Turkey -.

Karahan, H., G. Gurarslan and M.T. Ayvaz, 2006. Comparison of iterative and direct solution algorithms in groundwater modelling. Proceedings of 7th International Congress on Advances in Civil Engineering, October 11-13, 2006, Istanbul, Turkey -.

Karahan, H., M.T. Ayvaz and G. Gurarslan, 2006. Identification of aquifer parameters using artificial neural networks. Proceedings of Symposium on Engineering Applications of Modern Geology, May 25-27, 2006, Denizli, Turkey -.

Karahan, H., M.T. Ayvaz and G. Gurarslan, 2006. Monthly flow series prediction with a nonlinear optimization technique. Proceedings of 7th International Congress on Advances in Civil Engineering, October 11-13, 2006, Istanbul, Turkey -.

Karahan, H., M.T. Ayvaz and G. Gurarslan, 2008. Determination of rainfall intensity duration-frequency relationship by genetic algorithm: Case study of GAP. Teknik Dergi, 19: 4393-4407.

Kayhan, A.H., H. Ceylan, M.T. Ayvaz and G. Gurarslan, 2010. Psolver: A new hybrid particle swarm optimization algorithm for solving continuous optimization problems. Expert Syst. Appl., 37: 6798-6808.

Sari, M. and G. Gurarslan, 2009. A sixth-order compact finite difference scheme to the numerical solutions of Burgers' equation. Applied Math. Comput., 208: 475-483.

Sari, M. and G. Gurarslan, 2009. Numerical solutions of the generalized Burgers-Huxley equation by a differential quadrature method. Math. Prob. Eng. 10.1155/2009/370765.
CrossRef  |  

Sari, M. and G. Gurarslan, 2011. A sixth-order compact finite difference method for the one-dimensional sine-gordon equation. Int. J. Numer. Methods Biomed. Eng., 27: 1126-1138.

Sari, M., A. Gunay and G. Gurarslan, 2011. Approximate solutions of linear and nonlinear diffusion equations by using Daftardar-Gejji-Jafari's method. Int. J. Math. Modell. Numer. Optimisation, 2: 376-386.

Sari, M., G. Gurarslan and A. Zeytinoglu, 2010. High-order finite difference schemes for solving the advection-diffusion equation. Math. Comput. Appl., 15: 449-460.
Direct Link  |  

Sari, M., G. Gurarslan and A. Zeytinoglu, 2011. High-order finite difference schemes for numerical solution of the Burger's-Huxley equation. Numer. Methods Partial Differ. Equ., 27: 1313-1326.

Sari, M., G. Gurarslan and A. Zeytinoglu, 2011. High-order finite difference schemes for the solution of the generalized Burger's-fisher equation. Int. J. Numer. Methods Biomed. Eng., 27: 1296-1308.
CrossRef  |  

Sari, M., G. Gurarslan and I. Dag, 2010. A compact finite difference method for the solution of the generalized Burgers-Fisher equation. Numerical Methods Partial Differential Equations, 26: 125-134.