___

• [1] A. Akkurt, M.E. Yıldırım and H. Yıldırım, On Some Integral Inequalities for Conformable Fractional Integrals, Asian Journal of Mathematics and Computer Research, 15(3): 205-212, 2017.
• [2] A. Akkurt, M.E. Yıldırım and H. Yıldırım, A new Generalized fractional derivative and integral, Konuralp Journal of Mathematics, Volume 5 No. 2 pp. 248–259 (2017).
• [3] M.E. Yıldırım, A. Akkurt and H. Yıldırım, On the Hadamard’s type inequalities for convex functions via conformable fractional integral, Journal of Inequalities and Special Functions, Volume 9 Issue 3(2018), Pages 1-10.
• [4] M.Z Sarıkaya, A. Akkurt, H. Budak, M.E. Yıldırım, and H. Yıldırım, Hermite-Hadamard’s inequalities for conformable fractional integrals. An Interna-tional Journal of Optimization and Control: Theories &Amp; Applications (IJOCTA), 9(1), 49–59, 2019. https://doi.org/10.11121/ijocta.01.2019.00559.
• [5] T. Abdeljawad, On conformable fractional calculus, Journal of Computational and Applied Mathematics 279 (2015) 57–66.
• [6] R. Almeida, M. Guzowska and T. Odzijewicz, A remark on local fractional calculus and ordinary derivatives, Open Mathematics, vol. 14, no. 1, 2016, pp. 1122-1124. https://doi.org/10.1515/math-2016-0104
• [7] A. Kilbas, H. Srivastava, J. Trujillo, Theory and Applications of Fractional Differential Equations, in: Math. Studies., North-Holland, New York, 2006.
• [8] B. Bede and L. Stefanini, Generalized differentiability of fuzzy-valued functions, Fuzzy Sets and Systems 230 (2013) 119–141.
• [9] R. Khalil, M. Al horani, A. Yousef, M. Sababheh, A new definition of fractional derivative, Journal of Computational Apllied Mathematics, 264 (2014), 65-70.
• [10] S. Markov, “Calculus for interval functions of a real variable,” Computing, vol. 22, no. 4, pp. 325–337, 1979.
• [11] O.A. Arqub and M. Al-Smadi, Fuzzy conformable fractional differential equations: novel extended approach and new numerical solutions. Soft Comput 24, 12501–12522 (2020). https://doi.org/10.1007/s00500-020-04687-0
• [12] H. Y. Goo and J. S. Park, “On the continuity of the Zadeh extensions,” Journal of the Chungcheong Mathematical Society, vol. 20, no. 4, pp. 525–533, 2007.
• [13] L. Stefanini, “A generalization of Hukuhara difference and division for interval and fuzzy arithmetic,” Fuzzy Sets and Systems, vol. 161, no. 11, pp. 1564–1584, 2010.
• [14] S.G. Samko, A.A. Kilbas and O.I. Marichev, Fractional Integrals and Derivatives, Theory and Applications, Gordon and Breach, Yverdon, Switzerland, 1993
• [15] M. Z. Sarikaya, H. Budak and F.Usta, On generalized the conformable fractional calculus, TWMS J. App. Eng. Math. V.9, N.4, 2019, pp. 792-799.
• [16] M. Z. Sarikaya, A. Akkurt, H. Budak, M.E. Turkay¨ and H. Yıldırım, On some special functions for conformable fractional integrals. Konuralp Journal of Mathematics, 8(2), 376-383.
• [17] M.Z. Sarıkaya, Gronwall type inequalities for conformable fractional integrals. Konuralp Journal of Mathematics, 4(2), 217-222, 2016.
• [18] F. Usta and M.Z. Sarıkaya, Some improvements of conformable fractional integral inequalities. International Journal of Analysis and Applications, 14(2), 162-166, 2017.
• [19] F. Usta and M.Z. Sarıkaya, On generalization conformable fractional integral inequalities. Filomat, 32(16), 5519-5526, 2018.
• [20] V. Lakshmikantham, R.N. Mohapatra, Theory of Fuzzy Differential Equations and Applications, Taylor & Francis, London (2003).
• [21] L.A. Zadeh, Fuzzy sets, Inform. Control. 8 (1965), 338–353.
• [22] M. L. Puri and D. A. Ralescu, Differentials of fuzzy functions, Journal of Mathematical Analysis and Applications, vol. 91, no. 2, pp. 552–558, 1983.
• [23] G. A. Anastassiou and S. G. Gal, “On a fuzzy trigonometric approximation theorem of Weierstrass-type,” Journal of Fuzzy Mathematics, vol. 9, pp. 701–708, 2001.