1. Agrawal, O. P. A formulation and a numerical scheme for fractional optimal control problems, Journal of Vibration and Control, 14, (2008), 1291-1299.
2. Agrawal, O. P. A general formulation and solution scheme for fractional and optimal control problems, Nonlinear Dynamics, 38, (2004), 323-337.
3. Agrawal, O. P. A quadratic numerical scheme for fractional optimal control problems, Trans. ASME, J. Dyn. Syst. Meas. Control, 130 (1), (2008), 0110101-0110-6.
4. Alipour, M., Rostamy, D. and Baleanu, D. Solving multi-dimensional fractional optimal control problems with inequality constraint by Bern stein polynomials operational matrices, Journal of Vibration and Control, (2012), DOI:10.1177/1077546312458308.
5. Bagley, R. L. and Torvik, P. J. On the appearance of the fractional derivative in the behavior of real materials, J. Appl. Mech., 51, (1984), 294-298.
6. Baleanu, D., Maaraba (Abdeljawad), T. and Jarad, F. Fractional variational principles with delay, J. Phys. A: Math. Theor, 41, (2008), Article Number: 315403.
7. Farouki, R. and Rajan, V. On the numerical condition of polynomials in Bernstein form, Computer Aided Geometric Design, 4 (3), (1987), 191-216.
8. Floater, M. S. On the convergence of derivatives of Bernstein approximation, Journal of Approximation Theory, 134, (2005), 130-135.
9. Ghomanjani, F., Farahi, M. H. and Gachpazan, M. Bezier control points method to solve constrianed quadratic optimal control of time varying linear systems, Computational and Applied Mathematics, 31, (2012), 34-42.
10. Ghomanjani, F. and Farahi, M. H. The Bezier control points method for solving delay diffrential equations, Intlligent Control and Automation, 3, (2012), 188-196.
11. Jarad, F, Abdeljawad (Maraaba), T. and Baleanu, D. Fractional variational principles with delay within Caputo derivatives, Reports on Math ematical Physics, 1, (2010), 17-28.
12. Kreyszig, E. Introduction to Functional Analysis with applications, John Wiley and Sons, New York, (1978).
13. Lopes, A. M., Tenreiro Machadob J. A, Pinto C. M. A. and Galhano A. M. S. F. Fractional dynamics and MDS visualization of earthquake phenomena, Computers and Mathematics with Applications, 66, (2013), 647-658.
14. Lotfi, A., Dehghan, M. and Yousefi, S. A. A numerical technique for solving fractional optimal control problems, Computers and Mathematics with Applications, 62, (2011), 1055-1067.
15. Oldham, K. B. and Spanier, J. The fractional calculus, New York: Academic Press, (1974).
16. Qian, W., Riedel, M. D. and Rosenberg, I. Uniform approximation and Bernstein polynomials with coefficients in the unit interval, European Journal of Combinatorics, 32, (2011), 448-463.
17. Tangprng, X. W. and Agrawal, O. P. Fractional optimal control of a continum system, ASME Journal of Vibration and Acoustic, 131, (2009), 232-245.
18. Tricaud, C. and Chen, Y. Q. An approximate method for numerically solving fractional order optimal control problems of general form, Com puters and Mathematics with Applications, 59, (2010), 1644-1655.
19. Wang, X. T. Numerical solutions of optimal control for linear time varying systems with delays via hybrid functions, Journal of the Franklin Institute, 344, (2007), 941-953.
20. Zamani, M., Karimi, G. and Sadati, N. FOPID controller design for robust performance using particle swarm optimization, J. Fract. Calc. Appl. Anal., 10, (2007), 169-188.
21. Zheng, J., Sederberg, T. W. and Johnson, R. W. Least squares method for solving diffrential equations using Bezier control point methods, Applied Numerical Mathematics, 48, (2004), 137-152.
