This work is licensed under the Creative Commons Attribution 4.0 International License.
Al-Khaled, K. and Alquran, M. (2014). An approximate solution for a fractional model of generalized Harry Dym equation. Mathematical Sciences, 8(4), 125-130.Al-KhaledK.AlquranM.2014An approximate solution for a fractional model of generalized Harry Dym equationMathematical Sciences84125130Search in Google Scholar
Biswas, A., Mirzazadeh, M., Eslami, M., Milovic, D., & Belic, M. (2014). Solitons in optical metamaterials by functional variable method and first integral approach. Frequenz, 68(11-12), 525-530.BiswasA.MirzazadehM.EslamiM.MilovicD.BelicM.2014Solitons in optical metamaterials by functional variable method and first integral approachFrequenz6811-12525530Search in Google Scholar
Baskonus, H., Mekkaoui, T., Hammouch, Z., and Bulut, H. (2015). Active control of a chaotic fractional order economic system. Entropy, 17(8), 5771-5783.BaskonusH.MekkaouiT.HammouchZ.BulutH.2015Active control of a chaotic fractional order economic systemEntropy17857715783Search in Google Scholar
Das, S. (2011). Functional fractional calculus. Springer Science & Business Media.DasS.2011Functional fractional calculusSpringer Science & Business MediaSearch in Google Scholar
Esen, A., Ucar, Y., Yagmurlu, N. and Tasbozan, O. (2013). A Galerkin finite element method to solve fractional diffusion and fractional diffusion-wave equations. Mathematical Modelling and Analysis, 18(2), 260-273.EsenA.UcarY.YagmurluN.TasbozanO.2013A Galerkin finite element method to solve fractional diffusion and fractional diffusion-wave equationsMathematical Modelling and Analysis182260273Search in Google Scholar
Ravichandran, C., Jothimani, K., Baskonus, H. M., and Valliammal, N. (2018). New results on nondensely characterized integrodifferential equations with fractional order. The European Physical Journal Plus, 133(3), 109.RavichandranC.JothimaniK.BaskonusH. M.ValliammalN.2018New results on nondensely characterized integrodifferential equations with fractional orderThe European Physical Journal Plus1333109Search in Google Scholar
Kaya, D., Gülbahar, S., Yokuş, A. and Gülbahar, M. (2018). Solutions of the fractional combined KdV–mKdV equation with collocation method using radial basis function and their geometrical obstructions. Advances in Difference Equations, 2018(1), 77.KayaD.GülbaharS.YokuşA.GülbaharM.2018Solutions of the fractional combined KdV–mKdV equation with collocation method using radial basis function and their geometrical obstructionsAdvances in Difference Equations2018177Search in Google Scholar
Kumar, D., Singh, J. and Kılıçman, A. (2013). An efficient approach for fractional Harry Dym Equation by Using Sumudu Transform, Abstr. Appl. Anal., 2013, Article ID 608943, 8.KumarD.SinghJ.KılıçmanA.2013An efficient approach for fractional Harry Dym Equation by Using Sumudu TransformAbstr. Appl. Anal2013, Article ID 6089438Search in Google Scholar
Kumar, S., Tripathi, M.P. and Singh, O.P. (2013). A fractional model of Harry Dym equation and its approximate solution, Ain Shams Eng. J., 4 , 111-115.KumarS.TripathiM.P.SinghO.P.2013A fractional model of Harry Dym equation and its approximate solutionAin Shams Eng. J4111115Search in Google Scholar
Kruskal, M. (1975). Nonlinear Wave Equations. In Jürgen Moser, editor, Dynamical Systems, Theory and Applications,Heidelberg. Springer. 38, 310–354.KruskalM.1975Nonlinear Wave EquationsJürgenMoserDynamical Systems, Theory and ApplicationsHeidelbergSpringer38310354Search in Google Scholar
Rawashdeh, M., S. (2014). New approach to solve the fractional Harry Dym equation using the FRDTM, Int. J. Pure Appl. Math., 95, 553-566.RawashdehM., S.2014New approach to solve the fractional Harry Dym equation using the FRDTMInt. J. Pure Appl. Math95553566Search in Google Scholar
Kaya, D., Yokuş, A. ( 2014). Stability Analysis and Numerical Solutions for Time Fractional KdVB Equation, International Comference on Computational Experimental Science and Engineering, Antalya.KayaD.YokuşA.2014Stability Analysis and Numerical Solutions for Time Fractional KdVB Equation, International Comference on Computational Experimental Science and EngineeringAntalyaSearch in Google Scholar
Esen, A., Sulaiman, T. A., Bulut, H., and Baskonus, H. M. (2018). Optical solitons to the space-time fractional (1+ 1)-dimensional coupled nonlinear Schrdinger equation. Optik, 167, 150-156.EsenA.SulaimanT. A.BulutH.BaskonusH. M.2018Optical solitons to the space-time fractional (1+ 1)-dimensional coupled nonlinear Schrdinger equationOptik167150156Search in Google Scholar
Yang, X. J., Gao, F., Machado, J. A., and Baleanu, D. (2017). A new fractional derivative involving the normalized sinc function without singular kernel. arXiv preprint arXiv:1701.05590.YangX. J.GaoF.MachadoJ. A.BaleanuD.2017A new fractional derivative involving the normalized sinc function without singular kernelarXiv preprint arXiv:1701.05590Search in Google Scholar
Yavuz, M., Ozdemir, N. and Baskonus, H. M. (2018). Solutions of partial differential equations using the fractional operator involving Mittag-Leffler kernel. The European Physical Journal Plus, 133(6), 215.YavuzM.OzdemirN.BaskonusH. M.2018Solutions of partial differential equations using the fractional operator involving Mittag-Leffler kernelThe European Physical Journal Plus1336215Search in Google Scholar
Yavuz, M. (2019). Characterizations of two different fractional operators without singular kernel. Mathematical Modelling of Natural Phenomena, 14(3), 302.YavuzM.2019Characterizations of two different fractional operators without singular kernelMathematical Modelling of Natural Phenomena143302Search in Google Scholar
Bulut, H., Kumar, D., Singh, J., Swroop, R., and Baskonus, H. M. (2018). Analytic study for a fractional model of HIV infection of CD4+ TCD4+ T lymphocyte cells. Math. Nat. Sci, 2(1), 33-43.BulutH.KumarD.SinghJ.SwroopR.BaskonusH. M.2018Analytic study for a fractional model of HIV infection of CD4+ TCD4+ T lymphocyte cellsMath. Nat. Sci213343Search in Google Scholar
Baskonus, H. M., Hammouch, Z., Mekkaoui, T., and Bulut, H. (2016, June). Chaos in the fractional order logistic delay system: Circuit realization and synchronization. In AIP Conference Proceedings (Vol. 1738, No. 1, p. 290005). AIP Publishing.BaskonusH. M.HammouchZ.MekkaouiT.BulutH.2016Chaos in the fractional order logistic delay system: Circuit realization and synchronizationAIP Conference Proceedings17381Search in Google Scholar
Bulut, H., Yel, G., Bakonu, 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, 1-7.BulutH.YelG.BakonuH. M.2016An application of improved Bernoulli sub-equation function method to the nonlinear time-fractional burgers equationTurkish Journal of Mathematics and Computer Science517Search in Google Scholar