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 K.H. Maleknejad, A. Ebrahimzadeh, Optimal control of volterra integro-differential systems based on Legendre wavelets and collocation method, International Journal of Mathematical, Computational, Physical, Electrical and Computer Engineering. 8(7) (2014).
 V.V. Uchaikin, Fractional derivatives for physicists and engineers, Springer, Berlin, (2013).
 D. Baleanu et al., Fractional caculus, models and numerical methods, World Scientific, (2012).
 V.E. Tarasov, Review of some promising fractional physical models, International Journal of Modern Physics B. 27(9) (2013).
 W. Chen et al., Anomalous diffusion modeling by fractal and fractional derivatives, Computers and Mathematics with Applications. 59(5) (2010) 1754-1758.DOI: 10.1016/j.camwa.2009.08.020
 R. Metzler, W.G. Glöckle, T.F. Nonnenmacher, Fractional model equation for anomalous diffusion, Physica A: Statistical Mechanics and its Applications. 211(1) (1994) 13-24.DOI: 10.1016/0378-4371(94)90064-7
 R. Almeida, D.F. Torres, A discrete method to solve fractional optimal control problems, Nonlinear Dynamics. 80(4) (2015) 1811-1816.DOI: 10.1007/s11071-014-1378-1
 E. Ghomanjani, A numerical technique for solving fractional optimal control problems and fractional Riccati differential equations, Journal of the Egyptian Mathematical Society. 24(4) (2015) 638-643.DOI: 10.1016/j.joems.2015.12.003
 I. Podlubny, Fractional differential equations, Academic Press, (1999).
 S.G. Samko, A.A. Kilbas, O.I. Marichev, Fractional integrals and derivatives, theory and applications, Gordon and Breach Science Publishers, (1993).
 I. Podlubny, Geometric and physical interpretations of fractional integration and fractional differentiation, Fractional Calculus and Applied Analysis. 5(4) (2002) 367-386.
 B. Ross, Fractional calculus and its applications, Lecture Notes in Mathematics, vol. 457, Springer-Verlag, New York, (1975).
 J.F. Gomez-Aguilar, R. Razo-Hern´andez, D. Granados-Lieberman, A physical interpretation of fractional calculus in observables terms: analysis of the fractional time constant and the transitory response, Revista Mexicana de F´ısica. 60 (2014).
 N. Heymann, I. Podlubny, Physical interpretation of initial conditions for fractional differential equations with Riemann-Liouville fractional derivatives, Rheologica Acta. 45(5) (2006) 765-771.DOI: 10.1007/s00397-005-0043-5
 V.E. Tarasov, Fractional dynamics, Applications of fractional claculus to dynamics of particles fields and media, Springer Verlag, (2010).
 I.M. Ross, A primer on Pontryagin's principle in optimal control, Collegiate Publishers, (2015).
 G. Adomian, Solving frontier problems of physics: the decomposition method, Vol. 60, Springer Science & Business Media, (2013).