Open Access
ITM Web Conf.
Volume 13, 2017
2nd International Conference on Computational Mathematics and Engineering Sciences (CMES2017)
Article Number 01016
Number of page(s) 8
Published online 02 October 2017
  1. R. Hirota, The Direct Method in Soliton Theory. Cambridge Univ. Press, (2004). [Google Scholar]
  2. M.J. Ablowitz, P.A. Clarkson, Solitons, nonlinear evolution equations and inverse scattering, Cambridge: Cambridge University Press, (1991). [CrossRef] [Google Scholar]
  3. A. M. Wazwaz, Travelling wave solutions for combined and double combined sinecosineGordon equations by the variable separated ODE method. Appl. Math. Comput, 177, 755–760 (2006). [CrossRef] [MathSciNet] [Google Scholar]
  4. M. Dehghan, J. Manafian, A. Saadatmandi, The solution of the linear fractional partial differential equations using the homotopy analysis method. Z. Naturforsch, 65a, P 935-L 949 (2010). [Google Scholar]
  5. M. Dehghan, J. Manafian, A. Saadatmandi, Solving nonlinear fractional partial differential equations using the homotopy analysis method. Num. Meth. Partial Differential Eq., 26, 448–479 (2010). [Google Scholar]
  6. J. H. He, Variational iteration method a kind of non-linear analytical technique: some examples. Int. J. Nonlinear Mech, 34, 699–708 (1999). [Google Scholar]
  7. M. Dehghan, M. Tatari, Identifying an unknown function in a parabolic equation with overspecified data via He's variational iteration method. Chaos Solitons Fractals, 36, 157–166 (2008). [CrossRef] [MathSciNet] [Google Scholar]
  8. M. Dehghan, J. Manafian, A. Saadatmandi, Application of semi-analytic methods for the Fitzhugh-Nagumo equation, which models the transmission of nerve impulses, Math. Meth. Appl. Sci, 33, 1384–1398 (2010). [Google Scholar]
  9. Carlos Banquet Brango, The Symmetric Regularized-Long-Wave equation: Wellposedness and nonlinear stability. Physica, D(241), 125–133 (2012). [Google Scholar]
  10. C. Seyler, D. Fenstermacher, A symmetric regularized-long-wave equation. Phys. Fluids 27, 4–7 (1984). [CrossRef] [Google Scholar]
  11. G. K. Watugala, Sumudu Transform: A New Integral Transform to Solve Differantial Equations and Control Engineering Problems. International Journal of Mathematical Education in Science and Technology, 24, 35–43 (1993). [CrossRef] [MathSciNet] [Google Scholar]
  12. Y. Pandir, New exact solutions of the generalized Zakharov-Kuznetsov modified equal-width equation. Pramana journal of physics, 82(6), 949–964 (2014). [CrossRef] [Google Scholar]
  13. H. Bulut, H. M. Baskonus and F. B. M. Belgacem, The Analytical Solutions of Some Fractional Ordinary Differential Equations by Sumudu Transform Method. Abstract and Applied Analysis, (2013). [Google Scholar]
  14. A. M. Wazwaz, The tanh method: solitons and periodic solutions for Dodd-Bullough-Mikhailov and Tzitzeica- Dodd-Bullough equations. Chaos, Solitons and Fractals, 25, 55–56 (2005). [CrossRef] [EDP Sciences] [MathSciNet] [Google Scholar]
  15. C.S. Liu, A new trial equation method and its applications. Communications in Theoretical Physics, 45(3), 395–397 (2006). [CrossRef] [Google Scholar]
  16. C.S. Liu, Trial Equation Method to Nonlinear Evolution Equations with Rank Inhomogeneous: Mathematical Discussions and Its Applications. Communications in Theoretical Physics, 45(2), 219–223. [Google Scholar]
  17. H. Bulut, Y. Pandir, H. M. Baskonus, Symmetrical Hyperbolic Fibonacci Function Solutions of Generalized Fisher Equation with Fractional Order. AIP Conf., 1558, 1914 (2013). [CrossRef] [Google Scholar]
  18. Y. Pandir, Y. Gurefe, U, Kadak, and E. Misirli, Classifications of exact solutions for some nonlinear partial differential equations with generalized evolution. Abstract and Applied Analysis, 2012, 16 pages, (2012). [CrossRef] [Google Scholar]
  19. Ryabov, P. N., Sinelshchikov, D. I., and Kochanov, M. B., Application of the Kudryashov method for finding exact solutions of the high order nonlinear evolution equations. Applied Mathematics and Computation, 218(7), 3965–3972 (2011). [CrossRef] [MathSciNet] [Google Scholar]
  20. Kudryashov, N. A., One method for finding exact solutions of nonlinear differential equations. Communications in Nonlinear Science and Numerical Simulation, 17(6), 2248–2253 (2012). [CrossRef] [MathSciNet] [Google Scholar]
  21. Lee J., and Sakthivel, R., Exact travelling wave solutions for some important nonlinear physical models. Pramana—Journal of Physics, 80(5), 757–769 (2013). [Google Scholar]
  22. H. Bulut, H.M. Baskonus, E. Cuvelek, On The Prototype Solutions of Symmetric Regularized Long Wave Equation by Generalized Kudryashov Method. Mathematics letters, 1(2), 10-16 (2015). [Google Scholar]

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