___

• Hammad, M.A. and Khalil, R. (2014). Conformable fractional heat differential equations, Internationa Journal of Pure and Applied Mathematics, 94(2), 215- 221.
• Hammad, M.A. and Khalil, R. (2014). Abel’s formula and wronskian for conformable fractional differential equations, International Journal of Differential Equations and Applications, 13(3), 177-183.
• Kilbas, A.A., Srivastava, H.M. and Trujillo, J.J. (2006). Theory and applications of fractional differential equations, North-Holland Mathematical Studies, Vol.204, Elsevier (North-Holland) Science Publishers, Amsterdam, London and New York.
• Samko, S.G., Kilbas, A.A. and Marichev, O.I. (1993). Fractional Integrals and Derivatives: Theory and Applications, Gordonand Breach, Yverdon et alibi.
• Abdeljawad, T. (2015). On conformable fractional calculus, Journal of Computational and Applied Mathematics, 279, 57-66.
• Khalil, R., Al horani, M, Yousef, A. and Sababheh, M. (2014). A new definition of fractional derivative, Journal of Computational Apllied Mathematics, 264, 65-70.
• Anderson, D.R. and Ulness, D.J. (2016). Results for conformable differential equations, preprint.
• Atangana, A., Baleanu, D. and Alsaedi, A. (2015) New properties of conformable derivative, Open Mathematics, 13, 889-898.
• Iyiola, O.S. and Nwaeze, E.R. (2016). Some new results on the new conformable fractional calculus with application using D’Alambert approach, Progress in Fractional Differentiation and Applications, 2(2), 115-122.
• Zheng, A., Feng, Y. and Wang, W. (2015). The HyersUlam stability of the conformable fractional differential equation. Mathematica Aeterna, 5(3), 485-492.
• Usta, F. and Sarkaya, M.Z. (2017). Some improvements of conformable fractional integral. Inequalities International Journal of Analysis and Applications, 14(2), 162-166.
• Sarkaya, M.Z., Yaldz, H. and Budak, H. (2017). On weighted Iyengar-type inequalities for conformable fractional integrals, Mathematical Sciences, 11(4), 327-331.
• Akkurt, A., Yldrm, M.E. and Yldrm, H. (2017). On Some Integral Inequalities for Conformable Fractional Integrals, Asian Journal of Mathematics and Computer Research, 15(3), 205-212.
• Usta, F. (2016). A mesh-free technique of numerical solution of newly defined conformable differential equations. Konuralp Journal of Mathematics, 4(2), 149-157.
• Usta, F. (2016). Fractional type Poisson equations by radial basis functions Kansa approach. Journal of Inequalities and Special Functions, 7(4), 143-149.
• Usta, F. (2017). Numerical solution of fractional elliptic PDE’s by the collocation method. Applications and Applied Mathematics: An International Journal (AAM), 12 (1), 470-478.
• Katugampola, U.N. (2014). A new fractional derivative with classical properties, ArXiv:1410.6535v2.
• Katugampola, U.N. (2015). Mellin transforms of generalized fractional integrals and derivatives, Applied Mathematics and Computation, 257, 566580.
• Kansa, E.J. (1990), Multiquadrics a scattered data approximation scheme with applications to computational filuid-dynamics. I. Surface approximations and partial derivative estimates, Computers and Mathematics with Applications, 19(8-9), 127-145.
• Kansa, E.J. (1990), Multiquadrics a scattered data approximation scheme with applications to computational filuid-dynamics. II. Solutions to parabolic, hyperbolic and elliptic partial differential equations, Computers and Mathematics with Applications, 19(8- 9), 147-161.
• Zerroukat, M., Power, H. and Chen, C.S. (1998). A numerical method for heat transfer problems using collocation and radial basis functions. International Journal for Numerical Methods in Engineering, 42, 12631278.
• Chen, W., Ye, L. and Sun, H. (2010). Fractional diffusion equations by the Kansa method, Computers and Mathematics with Applications, 59, 16141620.
• Podlubny, I. (1999), Fractional differential equations. An introduction to fractional derivatives, fractional differential equations, to methods of their Solution and some of their applications, Academic Press, San Diego, CA.