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• Korteweg, D.J., de Vries, G., On the change of form of long waves advancing in a rectangular canal, and on a new type of long stationary wave, Philosophical Magazine, 39, 422-443, 1895.
• Triki, H., Ak, T., Moshokoa, S.P., Biswas, A., Soliton solutions to KdV equation with spatio-temporal dispersion, Ocean Engineering, 114, 192-203, 2016.
• Triki, H., Ak, T., Biswas, A., New types of soliton-like solutions for a second order wave equation of Korteweg-de Vries type, Applied and Computational Mathematics, 16(2), 168-176, 2017.
• Karakoc, S.B.G., Zeybek, H., Ak, T., Numerical solutions of the Kawahara equation by the septic B-spline collocation method, Statistics, Optimizatin and Information Computing, 2, 211-221, 2014.
• Raslan, K.R., Collocation method using quartic B-spline for the equal width (EW) equation, Applied Mathematics and Computation, 168(2), 795-805, 2005.
• Saka, B., Dag, I., Dereli, Y, Korkmaz, A., Three different methods for numerical solution of the EW equation, Engineering Analysis with Boundary Elements, 32(7), 556-566, 2008.
• Inan, B., Bahadir, A.R., A fully implicit finite difference scheme for the regularized long wave equation, General Mathematics Notes, 33(2), 40-59, 2016.
• Lu, C., Huang, W., Qiu, J., An adaptive moving mesh finite element solution of the regularized long wave equation, Journal of Scientific Computing, 74(1), 122-144, 2018.
• Inan, B., Bahadir, A.R., Numerical solution of the one-dimensional Burgers’ equation: Implicit and fully implicit exponential finite difference methods, Pramana-Journal of Physics, 81(4), 547-556, 2013.
• Mittal, R.C., Tripathi, A., Numerical solutions of two-dimensional Burgers’ equations using modified Bi-cubic B-spline finite elements, Engineering Computations, 32(5), 1275-1306, 2014.
• Ak, T., Karakoc, S.B.G., A numerical technique based on collocation method for solving modified Kawahara equation, Journal of Ocean Engineering and Science, 3(1), 67-75, 2018.
• Ak, T., Aydemir, T., Saha, A., Kara, A.H., Propagation of nonlinear shock waves for the generalized Oskolkov equation and its dynamic motions in presence of an external periodic perturbation, Pramana-Journal of Physics, 90:78, 1-16, 2018.
• Sierra, C.A.G., Closed form solutions for a generalized Benjamin-Bona-Mahony-Burgers equation with higher-order nonlinearity, Applied Mathematics and Computation, 234, 618-622, 2014.
• Omrani, K., Ayadi, M., Finite difference discretization of the Benjamin-Bona-Mahony-Burgers equation, Numerical Methods for Partial Differential Equations, 24(1), 239-248, 2008.
• Dehghan, M., Abbaszadeh, M., Mohebbi, A., The numerical solution of nonlinear high dimensional generalized Benjamin-Bona-Mahony-Burgers equation via the meshless method of radial basis functions, Journal Computers Mathematics with Applications, 68(3), 212-237, 2014.
• Alquran, M., Al-Khaled, K., Sinc and solitary wave solutions to the generalized Benjamin-Bona-Mahony-Burgers equations, Physica Scripta, 83, 065010, 2011.
• Fardi, M., Sayevand, K., Homotopy analysis method: A fresh view on Benjamin-Bona-Mahony-Burgers equation, The Journal of Mathematics and Computer Science, 4(3), 494-501, 2012.
• Ganji, Z.Z., Ganji, D.D., Bararnia, H., Approximate general and explicit solutions of nonlinear BBMB equations by Exp-function method, Applied Mathematical Modelling, 33, 1836-1841, 2009.
• Jawad, A.J.M., New exact solutions of nonlinear partial differential equations using tan-cot function method, Studies in Mathematical Sciences, 5(2), 13-25, 2012.
• Arora, G., Mittal, R.C., Singh, B.K., Numerical soltion of BBM-Burger equation with quartic B-spline collocation method, Journal of Engineering Science and Technology, Special Issue on (ICMTEA 2013), 104-116, 2014.
• Prenter, P.M., Splines and Variational Methods, John Wiley, New York, 1975.