[1] Ciesielski, M., Leszczynski J. (2003). Numerical  simulations of anomalous diffusion, Computer  Methods in Mechanics, Gliwice, Poland, June 3-6.

[2] Luenberger, D.G., (1973). Introduction to Linear  and Nonlinear Programming. Addison-Wesley,  California 

[3] Berkowitz, B., Scher, H., (1997). Anomaloustransport in random fracture networks, Physical  Review Letters, 79, 4038-4041.

[4] Klemm, A., Müller, H.P., Kimmich R., (1997).  NMR-microscopy of pore-space backbones in rock,  Phys. Rev. E, 55,4413.

[5] Crank, J., (1989). The Mathematics of Diffusion – 2nd ed., Oxford University Press.

[6] Palade, L.I., Attane, P., Huilgol, R.R., Mena, B., (1999). Anomalous stability behavior of a properly  invariant constitutive equation which generalises  fractional derivative models, International Journal  of Engineering Science., 37, 315-329.

[7] Amblard, F., Maggs, A.C., Yurke, B.,.Pargellis, A.N., Leibler, S., (1996). Subdiffusion and  anomalous local viscoelasticity in actin networks,  Physical Review Letters, 77, 4470-4473.

[8] Baskonus, H.M., Bulut, H., (2015). On the  Numerical Solutions of Some Fractional Ordinary  Differential Equations by Fractional AdamsBashforth-Moulton Method, Open Mathematics,  13(1), 547–556.

[9] Baskonus, H.M., Mekkaoui, T., Hammouch, Z.  and Bulut, H., (2015). Active Control of a Chaotic  Fractional Order Economic System, Entropy, 17(8),  5771-5783. 

[10] Baskonus, H.M., Bulut, H., (2016).Regarding on  the prototype solutions for the nonlinear fractionalorder biological population model, AIP Conference  Proceedings 1738, 290004.

[11] Baskonus, H.M., Hammouch, Z., Mekkaoui, T. and  Bulut, H., (2016).Chaos in the fractional order  logistic delay system: Circuit realization and  synchronization, AIP Conference Proceedings,  1738, 290005. 

[12] Gencoglu, M. T., Baskonus, H. M. and Bulut,  H.,(2017).Numerical simulations to the nonlinear  model of interpersonal Relationships with time  fractional derivative, AIP Conference Proceedings,  1798, 1-9 (020103). 

[13] Li C., Zeng F., (2015). Numerical Methods for  Fractional Calculus, Taylor & Francis Group.

[14] Nakagawa, J., Sakamoto K., Yamamoto M., (2010).  Overwiev to mathematical analysis for fractional  diffusion equation-new mathematical aspects  motivated by industrial collaboration, Journal of  Math-for-Industry, 2, 99-108.

[15] Narahari Achar B., Hanneken J., (2004). Fractional  radial diffusion in a cylinder, Journal of Molecular  Liquids, 114, 147-151.

[16] Langlands, T., (2006). Fractional Dynamics,  Physica A 367, 136.

[17] Diethelm, K., Ford, J., Freed, A., Luchko, Y.,  (2005). Algorithms for the fractional calculus: a  selection of numerical methods, Computer Methods  in Applied Mechanics and Engineering, 194(6),  743-773.

[18] He, J.H., (1998). Approximate analytical solution  for seepage flow with fractional derivatives in  porous media, Computer Methods in Applied  Mechanics and Engineering, 167, 57-68.

[19] Kurulay, M., Bayram, M., (2009). Approximate  analytical solution for the fractional modified KdV  by differential transform method, Communications  in Nonlinear Science and Numerical Simulation, 15(7), 1777-178.

[20] Reutskiy, S. Yu., A. (2017). New semi-analytical  collocation method for solving multi-term  fractional partial differential equations with time  variable coefficients, Applied Mathematical  Modelling, 45, 238–254.

[21] Smith, G. D., (1985). Numerical Solution of Partial  Difference Equations, Finite Difference Methods, Oxford University.

[22] Yuste, S. B., Acedo, L., (2005). An explicit finite  difference method and a new Von Neumann-type  stability analysis for fractional diffusion equations,  Society for Industrial and Applied Mathematics, 42(5), 1862-1874.

[23] Murillo, J. Q., Yuste, S. B., (2011). An Explicit  Numerical Method for the Fractional Cable  Equation, Hindawi Publishing Corporation  International Journal of Differential Equations.

[24] Lubich, C.,(1986).Discretized fractional calculus,  SIAM Journal on Mathematical Analysis,  17(3),704-719.