[[1] M. Kisielewicz, Stochastic diérential inclusions and applications, Springer Optimization and Its Applications, 80. Springer, New York, 2013.10.1007/978-1-4614-6756-4]Search in Google Scholar
[[2] B. Ahmad, S.K. Ntouyas, Existence results for higher order fractional diérential inclusions with multi-strip fractional integral boundary con- ditions, Electron. J. Qual. Theory Diér. Equ. (2013), No. 20, 19 pp.10.14232/ejqtde.2013.1.20]Search in Google Scholar
[[3] S. Balochian, M. Nazari, Stability of particular class of fractional diér- ential inclusion systems with input delay. Control Intell. Syst. 42 (2014), no. 4, 279-283.]Search in Google Scholar
[[4] X. Wang, P. Schiavone, Harmonic three-phase circular inclusions in _nite elasticity, Contin. Mech. Thermodyn. 27 (2015), no. 4-5, 739-747.]Search in Google Scholar
[[5] J. Sun, Q. Yin, Robust fault-tolerant full-order and reduced-order ob- server synchronization for diérential inclusion chaotic systems with un- known disturbances and parameters, J. Vib. Control 21 (2015), no. 11, 2134-2148.]Search in Google Scholar
[[6] S.K. Ntouyas, S. Etemad, J. Tariboon, Existence results for multi-term fractional diérential inclusions, Adv. Diér. Equ. 2015, 2015:140.10.1186/s13662-015-0481-z]Search in Google Scholar
[[7] B. Ahmad, R.P Agarwal, A. Alsaedi, Fractional diérential equations and inclusions with semiperiodic and three-point boundary conditions, Bound. Value Probl. 2016, 2016:28, 20 pages.10.1186/s13661-016-0533-7]Search in Google Scholar
[[8] A. Erdélyi, H. Kober, Some remarks on Hankel transforms, Quart. J. Math., Oxford, Second Ser. 11 (1940), 212-221.]Search in Google Scholar
[[9] I.N. Sneddon, The use in mathematical analysis of Erdélyi-Kober op- erators and some of their applications. In: Fractional Calculus and Its Applications, Proc. Internat. Conf. Held in New Haven, Lecture Notes in Math., 1975, 457, Springer, N. York, 37-79.10.1007/BFb0067097]Search in Google Scholar
[[10] S.L. Kalla, V.S. Kiryakova, An H-function generalized fractional calculus based upon compositions of Erdélyi-Kober operators in Lp; Math. Japon- ica 35 (1990), 1-21.]Search in Google Scholar
[[11] S.B. Yakubovich, Yu.F. Luchko, The Hypergeometric Approach to Integral Transforms and Convolutions, Mathematics and its Appl. 287, Kluwer Acad. Publ., Dordrecht-Boston-London, 1994.10.1007/978-94-011-1196-6_21]Search in Google Scholar
[[12] V. Kiryakova, Generalized Fractional Calculus and Applications, Pitman Research Notes in Math. 301, Longman, Harlow - J. Wiley, N. York, 1994.]Search in Google Scholar
[[13] A.A. Kilbas, H.M. Srivastava, J.J. Trujillo, Theory and Applications of Fractional Diérential Equations, North-Holland Mathematics Studies, 204. Elsevier Science B.V., Amsterdam, 2006.]Search in Google Scholar
[[14] I. Podlubny, Fractional Diérential Equations, Academic Press, San Diego, 1999.]Search in Google Scholar
[[15] K. Deimling, Multivalued Diérential Equations, Walter De Gruyter, Berlin-New York, 1992.10.1515/9783110874228]Search in Google Scholar
[[16] Sh. Hu, N. Papageorgiou, Handbook of Multivalued Analysis, Theory I, Kluwer, Dordrecht, 1997.10.1007/978-1-4615-6359-4]Search in Google Scholar
[[17] M. Kisielewicz, Diérential Inclusions and Optimal Control, Kluwer, Dor- drecht, The Netherlands, 1991.]Search in Google Scholar
[[18] A. Amini-Harandi, Endpoints of set-valued contractions in metric spaces, Nonlinear Anal. 72 (2010) 132{134.]Search in Google Scholar
[[19] A. Petrusel, Fixed points and selections for multivalued operators, Sem- inar on Fixed Point Theory Cluj-Napoca 2 ( 2001), 3-22.]Search in Google Scholar
[[20] A. Lasota and Z. Opial, An application of the Kakutani-Ky Fan theorem in the theory of ordinary diérential equations, Bull. Acad. Polon. Sci. Ser.Sci. Math. Astronom. Phys. 13 (1965), 781{786.]Search in Google Scholar
[[21] R. Wegrzyk, Fixed point theorems for multifunctions and their applica- tions to functional equations, Dissertationes Math. (Rozprawy Mat.) 201 (1982) 28.]Search in Google Scholar
[[22] A. Granas, J. Dugundji, Fixed Point Theory, Springer-Verlag, New York, 2003.10.1007/978-0-387-21593-8]Search in Google Scholar
[[23] C. Castaing, M. Valadier, Convex Analysis and Measurable Multi- functions, Lecture Notes in Mathematics 580, Springer-Verlag, Berlin- Heidelberg-New York, 1977.10.1007/BFb0087685]Search in Google Scholar