___

• Momani, S., Noor, M. A. (2006). Numerical methods for fourth-order fractional integrodifferential equations. Applied Mathematics and Computation, 182(1), 754-760.
• Momani, S., Qaralleh, R. (2006). An e cient method for solving systems of fractional integrodifferential equations. Computers & Mathematics with Applications, 52(3), 459-470.
• Huang, L., Li, X. F., Zhao, Y., Duan, X. Y. (2011). Approximate solution of fractional integro-differential equations by Taylor expansion method. Computers & Mathematics with Applications, 62(3), 1127-1134.
• Nazari, D., Shahmorad, S. (2010). Application of the fractional differential transform method to fractional-order integro-differential equations with nonlocal boundary conditions. Journal of Compu-tational and Applied Mathematics, 234(3), 883-891.
• Arikoglu, A., Ozkol, I. (2009). Solution of fractional integro-differential equations by using fractional differential transform method. Chaos, Solitons & Fractals, 40(2), 521-529.
• Saeed, R. K., Sdeq, H. M., (2010). Solving a system of linear fredholm fractional integrodifferential equations using homotopy perturbation method. Australian Journal of Basic and Applied Sciences, 4(4), 633-638.
• Nawaz, Y. (2011). Variational iteration method and homotopy perturbation method for fourthorder fractional integro-differential equations. Computers & Mathematics with Applications, 61(8), 2330-2341.
• Alkan, S., (2015).A new solution method for nonlinear fractional integro-differential equations, Dis-crete and Continuous Dynamical Systems - Series S, 8(6), 1065-1077.
• Alkan, S., Yildirim, K., Secer, A. (2016). An e cient algorithm for solving fractional differential equations with boundary conditions, Open Physics, 14(1), 6-14.
• Alkan, S., Secer, A. (2015). Solution of nonlinear fractional boundary value problems with nonhomo-geneous boundary conditions, Applied and Computational Mathematics, 14(3),284-295.
• Secer, A., Alkan, S., Akinlar, M. A., Bayram, M. (2013). Sinc-Galerkin method for approximate solutions of fractional order boundary value problems. Boundary Value Problems, 2013(1), 281.
• Zarebnia, M., Nikpour, Z. (2009). Solution of linear Volterra integro-differential equations via Sinc functions. International Journal of Applied Mathematics and Computation, 2(1), 001-010.
• Rawashdeh, E. A. (2011). Legendre wavelets method for fractional integro-differential equations. Ap-plied Mathematical Sciences, 5(2), 2467-2474.
• Ma, X., Huang, C. (2014). Spectral collocation method for linear fractional integro-differential equa-tions. Applied Mathematical Modelling, 38(4), 1434-1448.
• Zhu, L., Fan, Q. (2012). Solving fractional nonlinear Fredholm integro-differential equations by the second kind Chebyshev wavelet. Communications in Nonlinear Science and Numerical Simulation, 17(6), 2333-2341.
• Podlubny, I., Fractional differential equations: an introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications. Vol. 198. Academic press, 1998.
• Lund, J., Bowers, K. L., Sinc methods for quadrature and differential equations, SIAM, 1992.
• Samko, S. G., Kilbas, A. A., Marichev, O. I., Fractional integrals and derivatives. Theory and Appli-cations, Gordon and Breach, Yverdon, 1993.
• Stenger, F., Handbook of Sinc numerical methods, CRC Press, 2010.
• Zhao, J., Xiao, J., Ford, N. J. (2014). Collocation methods for fractional integro-differential equations with weakly singular kernels. Numerical Algorithms, 65(4), 723-743.
• Rawashdeh, E. A. (2006). Numerical solution of fractional integro-differential equations by collocation method. Applied Mathematics and Computation, 176(1), 1-6.
• Aziz, I., Fayyaz, M. (2013). A new approach for numerical solution of integro-differential equations via Haar wavelets. International Journal of Computer Mathematics, 90(9), 1971-1989.
• Mittal, R. C., Nigam, R. (2008). Solution of fractional integro-differential equations by Adomian decomposition method. The International Journal of Applied Mathematics and Mechanics, 4(2), 87-94.
• Sweilam, N. H., Khader, M. M. (2010). A Chebyshev pseudo-spectral method for solving fractional-order integro-differential equations. The ANZIAM Journal, 51(04), 464-475.
• Abbasbandy, S., Hashemi, M. S., Hashim, I. (2013). On convergence of homotopy analysis method and its application to fractional integrodifferential equations. Quaestiones Mathematicae, 36(1), 93-105.
• Zhang, X., Tang, B., He, Y. (2011). Homotopy analysis method for higher-order fractional integro-differential equations. Computers & Mathematics with Applications, 62(8), 3194- 3203.
• Nawaz, Y. (2011). Variational iteration method and homotopy perturbation method for fourthorder fractional integro-differential equations. Computers & Mathematics with Applications, 61(8), 2330-2341.
• Khader, M. M., Sweilam, N. H. (2013). On the approximate solutions for system of fractional integro-differential equations using Chebyshev pseudo-spectral method. Applied Mathematical Modelling, 37(24), 9819-9828.
• Yuanlu, L. (2010). Solving a nonlinear fractional di erential equation using Chebyshev wavelets. Com-munications in Nonlinear Science and Numerical Simulation, 15(9), 2284-2292.
• Atangana, A., Koca, I. (2016). On the new fractional derivative and application to nonlinear Baggs and Freedman model. J. Nonlinear Sci. Appl., 9(2016), 2467-2480.
• Koca, I., Atangana, A. (2016). Analysis of a nonlinear model of interpersonal relationships with time fractional derivative. Journal of Mathematical Analysis, 7(2), 1-11.
• Atangana, A. (2016). On the new fractional derivative and application to nonlinear Fishers reaction-di usion equation. Applied Mathematics and Computation, 273, 948-956.
• Atangana, A., Koca, I. (2016). Chaos in a simple nonlinear system with Atangana Baleanu derivatives with fractional order. Chaos, Solitons and Fractals, 1-8.
• Carpinteri, A., Cornetti, P., Sapora, A. (2014). Nonlocal elasticity: an approach based on fractional calculus. Meccanica, 49(11), 2551- 2569.
• Tejado, I., Valrio, D., Valrio, N. (2015). Fractional Calculus in Economic Growth Modelling: The Span-ish Case. In CONTROLO2014Proceedings of the 11th Portuguese Conference on Automatic Control, Springer International Publishing, 449-458.
• Meilanov, R. P., Magomedov, R. A. (2014). Thermodynamics in Fractional Calculus. Journal of En-gineering Physics and Thermophysics, 87(6), 1521-1531.
• Mohsen, A., El-Gamel, M. (2008). On the Galerkin and collocation methods for two-point boundary value problems using sinc bases. Computers & Mathematics with Applications, 56(4), 930-941.