New Exact Solutions for Generalized (3+1) Shallow Water-Like (SWL) Equation

[1]Y. Zhang, H. Dong, X. Zhang, and H. Yang, Rational solutions and lump solutions to the generalized (3+1)-dimensional Shallow Water-like equation, Computers and Mathematics with Applications, vol. 73, no. 2, pp. 246-252, 2017.ZhangY.DongH.ZhangX.YangH.Rational solutions and lump solutions to the generalized (3+1)-dimensional Shallow Water-like equationComputers and Mathematics with Applications7322462522017Search in Google Scholar

[2]Y.-N. Tang, W.-X. Ma, and W. Xu, "Grammian and Pfaffian solutions as well as Pfaffianization for a (3+1)-dimensional generalized shallow water equation," Chinese Physics B, vol. 21, no. 7, 2012.TangY.-N.MaW.-X.XuW."Grammian and Pfaffian solutions as well as Pfaffianization for a (3+1)-dimensional generalized shallow water equation,"Chinese Physics B2172012Search in Google Scholar

[3]B. Tian and Y.-T. Gao, "Beyond travelling waves: A new algorithmfor solving nonlinear evolution equations," Computer Physics Communications, vol. 95, no. 2-3, pp. 139-142, 1996.TianB.GaoY.-T."Beyond travelling waves: A new algorithmfor solving nonlinear evolution equations,"Computer Physics Communications952-31391421996Search in Google Scholar

[4]E. Zayed, "travelling wave solutions for higher dimensional nonlinear evaluation equations using G’/G expansion method," Journal of Applied Mathematics and Informatics, vol. 28, no. 1, 2, pp. 383-395, 2010.ZayedE."travelling wave solutions for higher dimensional nonlinear evaluation equations using G’/G expansion method,"Journal of Applied Mathematics and Informatics281, 23833952010Search in Google Scholar

[5]R. Sadat, M. Kassem, and Wen-Xiu Ma, "Abundant Lump-Type Solutions and Interaction Solutions for a Nonlinear (3+1) Dimensional Model," Advances in Mathematical Physics, vol. 2018, Article ID 9178480, 8 pages, 2018. https://doi.org/10.1155/2018/9178480.SadatR.KassemM.Wen-XiuMa"Abundant Lump-Type Solutions and Interaction Solutions for a Nonlinear (3+1) Dimensional Model,"Advances in Mathematical Physics2018Article ID 917848082018https://doi.org/10.1155/2018/9178480Search in Google Scholar

[6]Akin, L. 2017. "Some Weighted Martingale Inequalities On Rearrangement Invariant Quasi-Banach Function Spaces", MSU Journal of Science, 5(2), 483-486.AkinL.2017"Some Weighted Martingale Inequalities On Rearrangement Invariant Quasi-Banach Function Spaces"MSU Journal of Science52483486Search in Google Scholar

[7]Akin, L. and Zeren, Y.2017. Approximation To Generalized Taylor Derivatives By Integral Operator Families, MSU Journal of Science, 5(2), 421-423.AkinL.ZerenY.2017Approximation To Generalized Taylor Derivatives By Integral Operator FamiliesMSU Journal of Science52421423Search in Google Scholar

[8]Baskonus, H.M. and Bulut, H. 2015. "An Effective Scheme for Solving Some Nonlinear Partial Differential Equation Arising In Nonlinear Physics", Open Physics, 13,1, 280-289.BaskonusH.M.BulutH.2015"An Effective Scheme for Solving Some Nonlinear Partial Differential Equation Arising In Nonlinear Physics"Open Physics131280289Search in Google Scholar

[9]Baskonus, H.M., Sulaiman, T.A. and Bulut, H. 2017. "New Solitary Wave Solutions to the (2+1)-Dimensional Calogero-Bogoyavlenskii-Schi and the Kadomtsev-Petviashvili Hierarchy Equations", Indian Journal of Physics,91,10,1237-1243.BaskonusH.M.SulaimanT.A.BulutH.2017"New Solitary Wave Solutions to the (2+1)-Dimensional Calogero-Bogoyavlenskii-Schi and the Kadomtsev-Petviashvili Hierarchy Equations"Indian Journal of Physics911012371243Search in Google Scholar

[10]Baskonus, H.M., Bulut, H. and Atas, S.S. 2018. "Contour Surfaces in the (2+1)-dimensional Sine-Poisson Model", International Journal of Innovative Engineering Applications, 2(2), 44-49.BaskonusH.M.BulutH.AtasS.S.2018"Contour Surfaces in the (2+1)-dimensional Sine-Poisson Model"International Journal of Innovative Engineering Applications224449Search in Google Scholar

[11]Modanlı, M. 2018. "Two numerical methods for fractional partial differential equation with nonlocal boundary value problem", Advances in Difference Equations 2018:333. https://doi.org/10.1186/s13662-018-1789-2ModanlıM.2018"Two numerical methods for fractional partial differential equation with nonlocal boundary value problem"Advances in Difference Equations2018333https://doi.org/10.1186/s13662-018-1789-2Search in Google Scholar

[12]Modanlı, M. and Akgül, A. 2017. "Numerical solution of fractional telegraph differential equations by theta-method", Eur. Phys. J. Special Topics 226, 3693-3703.ModanlıM.AkgülA.2017"Numerical solution of fractional telegraph differential equations by theta-method"Eur. Phys. J. Special Topics22636933703Search in Google Scholar

[13]Polat, N. and Pişkin, E. 2015. "Existence and asymptotic behavior of solution of Cauchy problem for the damped sixth-order Boussinesq equation", Acta Mathematicae Applicatae Sinica, English Series, 31(3) 735-746.PolatN.PişkinE.2015"Existence and asymptotic behavior of solution of Cauchy problem for the damped sixth-order Boussinesq equation"Acta Mathematicae Applicatae Sinica, English Series313735746Search in Google Scholar

[14]Polat, N. and Pişkin, E. 2012. "Asymptotic behavior of solution of Cauchy problem for the generalized damped multidimensional Boussinesq equation", Applied Mathematics Letters, 25 1871-1874.PolatN.PişkinE.2012"Asymptotic behavior of solution of Cauchy problem for the generalized damped multidimensional Boussinesq equation"Applied Mathematics Letters2518711874Search in Google Scholar

[15]Pişkin, E. and Polat, N. 2014. "Existence, global nonexistence and asymptotic behavior of solutions for Cauchy problem of a multidimensional generalized damped Boussinesq-type equation", Turkish Journal of Mathematics, 38: 706-727.PişkinE.PolatN.2014"Existence, global nonexistence and asymptotic behavior of solutions for Cauchy problem of a multidimensional generalized damped Boussinesq-type equation"Turkish Journal of Mathematics38706727Search in Google Scholar

[16]Pişkin, E. 2013. "Blow up of solutions for the Cauchy problem of the damped sixth-order Boussinesq equation", Theoretical Mathematics and Applications, vol. 4, no. 3 61-71.PişkinE.2013"Blow up of solutions for the Cauchy problem of the damped sixth-order Boussinesq equation"Theoretical Mathematics and Applications436171Search in Google Scholar

[17]Dusunceli, F. and Celik, E. 2018. "Numerical Solution For High-Order Linear Complex Differential Equations with Variable Coefficients", Numerical Methods for Partial Differential Equations, 34(5), 1645-1658. 10.1002/num.22222.DusunceliF.CelikE.2018"Numerical Solution For High-Order Linear Complex Differential Equations with Variable Coefficients"Numerical Methods for Partial Differential Equations3451645165810.1002/num.22222Open DOISearch in Google Scholar

[18]Dusunceli, F. and Celik, E. 2017. "Numerical Solution for High-Order Linear Complex Differential Equations By Hermite Polynomials", Iğdır University Journal of the Institute of Science and Technology, 7(4): 189-201.DusunceliF.CelikE.2017"Numerical Solution for High-Order Linear Complex Differential Equations By Hermite Polynomials"Iğdır University Journal of the Institute of Science and Technology74189201Search in Google Scholar

[19]Dusunceli, F. and Celik, E. 2017. "Fibonacci matrix Polynomial Method For Linear Complex Differential Equations", Asian Journal of Mathematics and Computer Research, . 15(3): 229-238.DusunceliF.CelikE.2017"Fibonacci matrix Polynomial Method For Linear Complex Differential Equations"Asian Journal of Mathematics and Computer Research153229238Search in Google Scholar

[20]Dusunceli, F. and Celik, E. 2015. "An Effective Tool: Numerical Solutions by Legendre Polynomials for High-Order Linear Complex Differential Equations", British Journal of Applied Science and Technology, 8(4): 348-355.DusunceliF.CelikE.2015"An Effective Tool: Numerical Solutions by Legendre Polynomials for High-Order Linear Complex Differential Equations"British Journal of Applied Science and Technology84348355Search in Google Scholar

[21]Ilhan, O.A., Esen, A., Bulut, H. and Baskonus, H.M. 2019. "Singular Solitons in the Pseudo-parabolic Model Arising in Nonlinear Surface Waves", Results in Physics, 12, 1712-1715.IlhanO.A.EsenA.BulutH.BaskonusH.M.2019"Singular Solitons in the Pseudo-parabolic Model Arising in Nonlinear Surface Waves"Results in Physics1217121715Search in Google Scholar

[22]Baskonus, H.M. 2019. "Complex Soliton Solutions to the Gilson-Pickering Model", Axioms, 8(1), 18.BaskonusH.M.2019"Complex Soliton Solutions to the Gilson-Pickering Model"Axioms8118Search in Google Scholar

[23]Cattani, C., Sulaiman, T.A., Baskonus, H.M. and Bulut, H. 2018. "On the soliton solutions to the Nizhnik-Novikov-Veselov and the Drinfel’d-Sokolov systems", Optical and Quantum Electronics, 50(3), 138.CattaniC.SulaimanT.A.BaskonusH.M.BulutH.2018"On the soliton solutions to the Nizhnik-Novikov-Veselov and the Drinfel’d-Sokolov systems"Optical and Quantum Electronics503138Search in Google Scholar

[24]Baskonus, H.M. and Bulut H. 2015. "On the Complex Structures of Kundu-Eckhaus Equation via Improved Bernoulli Sub-Equation Function Method", Waves in Random and Complex Media, 25,4, 720-728.BaskonusH.M.BulutH.2015"On the Complex Structures of Kundu-Eckhaus Equation via Improved Bernoulli Sub-Equation Function Method"Waves in Random and Complex Media254720728Search in Google Scholar

[25]Bulut, H., Yel, G. and Baskonus, H.M. 2016. An Application Of Improved Bernoulli Sub-Equation Function Method To The Nonlinear Time-Fractional Burgers Equation, Turkish Journal of Mathematics and Computer Science, 5, 1-17.BulutH.YelG.BaskonusH.M.2016An Application Of Improved Bernoulli Sub-Equation Function Method To The Nonlinear Time-Fractional Burgers EquationTurkish Journal of Mathematics and Computer Science5117Search in Google Scholar

[26]Dusunceli, F. 2018. "Solutions for the Drinfeld-Sokolov Equation Using an IBSEFM Method" MSU Journal Of Science. 6,1,505-510.DusunceliF.2018"Solutions for the Drinfeld-Sokolov Equation Using an IBSEFM Method"MSU Journal Of Science61505510Search in Google Scholar

[27]Dusunceli, F. 2019. "New Exponential and Complex Traveling Wave Solutions to the Konopelchenko-Dubrovsky Model," Advances in Mathematical Physics, vol. 2019, Article ID 7801247, 9 pages. https://doi.org/10.1155/2019/7801247.DusunceliF.2019"New Exponential and Complex Traveling Wave Solutions to the Konopelchenko-Dubrovsky Model,"Advances in Mathematical Physics2019Article ID 78012479https://doi.org/10.1155/2019/7801247Search in Google Scholar

[28]Dusunceli, F. 2019. "New Exact Solutions for the (3 + 1) Dimensional B-type Kadomtsev-Petviashvili Equation". Journal of science and Technology, 12 (1), 463-468,. 10.18185/erzifbed.493777DusunceliF.2019"New Exact Solutions for the (3 + 1) Dimensional B-type Kadomtsev-Petviashvili Equation"Journal of science and Technology12146346810.18185/erzifbed.493777Open DOISearch in Google Scholar