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Muhamad K.A., Tanriverdi T., Mahmud A.A., Baskonus H.M., Interaction characteristics of the Riemann wave propagation in the (2+1)-dimensional generalized breaking soliton system, International Journal of Computer Mathematics, 100(6), 1340-1355, 2023.Search in Google Scholar
Baskonus H.M., Mahmud A.A., Muhamad K.A., Tanriverdi T., A study on Caudrey-Dodd-Gibbon-Sawada-Kotera partial differential equation, Mathematical Methods in the Applied Sciences, 45(14), 8737-8753, 2022.Search in Google Scholar
Baskonus H.M., Mahmud A.A., Muhamad K.A., Tanriverdi T., Gao W., Studying on Kudryashov-Sinelshchikov dynamical equation arising in mixtures liquid and gas bubbles, Thermal Science, 26(2B), 1229-1244, 2022.Search in Google Scholar
Tanriverdi T., Baskonus H.M., Mahmud A.A., Muhamad K.A., Explicit solution of fractional order atmosphere-soil-land plant carbon cycle system, Ecological Complexity, 48(100966), 1-12, 2021.Search in Google Scholar
Yang X., Zhang Z., Wazwaz A.M., Wang Z., A direct method for generating rogue wave solutions to the (3+1)-dimensional Korteweg-de Vries Benjamin-Bona-Mahony equation, Physics Letters A, 449(128355), 1-11, 2022.Search in Google Scholar
Ma W.X., Soliton solutions by means of Hirota bilinear forms, Partial Differential Equations in Applied Mathematics, 5(100220), 1-5, 2022.Search in Google Scholar
Wang K.J., Liu J.H., Wu J., Soliton solutions to the Fokas system arising in monomode optical fibers, Optik, 251(168319), 1-12, 2022.Search in Google Scholar
Zekavatmand S.M., Rezazadeh H., Inc M., Vahidi J., Ghaemi M.B., The new soliton solutions for long and short-wave interaction system, Journal of Ocean Engineering and Science, 7(5), 485-491, 2022.Search in Google Scholar
Dubey S., Chakraverty S., Application of modified extended tanh method in solving fractional order coupled wave equations, Mathematics and Computers in Simulation, 198, 509-520, 2022.Search in Google Scholar
Kudryashov N.A., Simplest equation method to look for exact solutions of nonlinear differential equations, Chaos Solitons and Fractals, 24(5), 1217-1231, 2005.Search in Google Scholar
Vitanov N.K., Dimitrova Z.I., Kantz H., Modified method of simplest equation and its application to nonlinear PDEs, Applied Mathematics and Computation, 216(9), 2587-2595, 2010.Search in Google Scholar
Razzaq W., Habib M., Nadeem M., Zafar A., Khan I., Mwanakatwea P.K., Solitary wave solutions of conformable time fractional equations using modified simplest equation method, Complexity, 2022(Article ID 8705388), 1-9, 2022.Search in Google Scholar
Raheel M., Zafar A., Cevikel A., Rezazadeh H., Bekir A., Exact wave solutions of truncated m-fractional new Hamiltonian amplitude equation through two analytical techniques, International Journal of Modern Physics B, 37(01), 2350003, 2023.Search in Google Scholar
Li W., Pang Y., Application of Adomian decomposition method to nonlinear systems, Advances in Difference Equations, 2020(67), 1-17, 2020.Search in Google Scholar
Konopelchenko B.G., Dubrovsky V.G., Some new integrable nonlinear evolution equations in (2+1)-dimensions, Physics Letters A, 102(1-2), 15-17, 1984.Search in Google Scholar
Yuan Y.Q., Tian B., Liu L., Wu X.Y., Sun Y., Solitons for the (2+1)-dimensional Konopelchenko-Dubrovsky equations, Journal of Mathematical Analysis and Applications, 460(1), 476-486, 2018.Search in Google Scholar
Sheng Z., The periodic wave solutions for the (2+1)-dimensional Konopelchenko-Dubrovsky equations, Chaos Solitons and Fractals, 30(5), 1213-1220, 2006.Search in Google Scholar
Khater M.M.A., Lu D., Attia R.A.M., Lump soliton wave solutions for the (2+1)-dimensional Konopelchenko-Dubrovsky equation and KdV equation, Modern Physics Letters B, 33(18), 1950199, 2019.Search in Google Scholar
Ren B., Cheng X.P., Lin J., The (2+1)-dimensional Konopelchenko-Dubrovsky equation: nonlocal symmetries and interaction solutions, Nonlinear Dynamics, 86, 1855-1862, 2016.Search in Google Scholar
Ma H., Bai Y., Deng A., Multiple lump solutions of the (2+1)-dimensional Konopelchenko-Dubrovsky equation, Mathematical Methods in the Applied Sciences, 43(12), 7135-7142, 2020.Search in Google Scholar
Wang D., Zhang H.Q., Further improved F-expansion method and new exact solutions of Konopelchenko-Dubrovsky equation, Chaos Solitons and Fractals, 25(3), 601-610, 2005.Search in Google Scholar
Alfalqi S.H., Alzaidi J.F., Lu D., Khater M.M.A., On exact and approximate solutions of (2+1)-dimensional Konopelchenko-Dubrovsky equation via modified simplest equation and cubic B-spline schemes, Thermal Science, 23(6), 1889-1899, 2019.Search in Google Scholar
Wu P., Zhang Y., Muhammad I., Yin Q., Complexiton and resonant multiple wave solutions to the (2+1)-dimensional Konopelchenko-Dubrovsky equation, Computers and Mathematics with Applications, 76(4), 845-853, 2018.Search in Google Scholar
Belmor S., Ravichandran C., Jarad F., Nonlinear generalized fractional differential equations with generalized fractional integral conditions, Journal of Taibah University for Science, 14(1), 114-123, 2020.Search in Google Scholar
Jothimani K., Kaliraj K., Panda S.K., Nisar K.S., Ravichandran C., Results on controllability of non-densely characterized neutral fractional delay differential system, Evolution Equations and Control Theory, 10(3), 619-631, 2021.Search in Google Scholar
Sivashankar M., Sabarinathan S., Nisar K.S., Ravichandran C., Kumar B.V.S., Some properties and stability of Helmholtz model involved with nonlinear fractional difference equations and its relevance with quad copter, Chaos Solitons and Fractals, 168(113161), 1-6, 2023.Search in Google Scholar
Durur H., Yokus A., Duran S., Investigation of exact soliton solutions of nematicons in liquid crystals according to non-linearity conditions, International Journal of Modern Physics B, DOI:10.1142/S0217979224500541, 2023.Search in Google Scholar
Yokus A., Baskonus H.M., Dynamics of traveling wave solutions arising in fiber optic communication of some nonlinear models, Soft Computing, 26(24), 13605-13614, 2022.Search in Google Scholar
Yokus A., Duran S., Durur H., Analysis of wave structures for the coupled Higgs equation modelling in the nuclear structure of an atom, The European Physical Journal Plus, 137(992), 1-17, 2022.Search in Google Scholar
Vijayaraj V., Ravichandran C., Sawangtong P., Nisar K.S., Existence results of Atangana-Baleanu fractional integro-differential inclusions of Sobolev type, Alexandria Engineering Journal, 66, 249-255, 2023.Search in Google Scholar
Yokus A., Construction of different types of traveling wave solutions of the relativistic wave equation associated with the Schrödinger equation, Mathematical Modelling and Numerical Simulation with Applications, 1(1), 24-31, 2021.Search in Google Scholar
Yokus A., Iskenderoglu G., Kaya D., Application of some nonclassical methods for p-defocusing complex Klein-Gordon equation, Optical and Quantum Electronics, 55(403), 1-13, 2023.Search in Google Scholar
Morsy A., Nisar K.S., Ravichandran C., Anusha C., Sequential fractional order Neutral functional Integro differential equations on time scales with Caputo fractional operator over Banach spaces, AIMS Mathematics, 8(3), 5934-5949, 2023.Search in Google Scholar