[[1] İ. Aktaş,Á. Baricz, Bounds for the radii of starlikeness of some q-Bessel functions, Results Math, 72 (1–2) (2017), 947–963.10.1007/s00025-017-0668-6]Search in Google Scholar
[[2] İ. Aktaş,Á. Baricz, H. Orhan, Bounds for the radii of starlikeness and convexity of some special functions, Turk J Math, 42 (1) (2018), 211–226.10.3906/mat-1610-41]Search in Google Scholar
[[3] İ. Aktaş,Á. Baricz, N. Yağmur, Bounds for the radii of univalence of some special functions, Math. Inequal. Appl., 20 (3) (2017), 825–843.10.7153/mia-2017-20-52]Search in Google Scholar
[[4] İ. Aktaş, H. Orhan, Bounds for the radii of convexity of some q-Bessel functions, arXiv:1702.04549]Search in Google Scholar
[[5] İ. Aktaş, E. Toklu, H. Orhan, Radius of Uniform Convexity of some special functions, Turk J Math, 42 (6) (2018), 3010–3024.10.3906/mat-1806-43]Search in Google Scholar
[[6] Á. Baricz, Geometric properties of generalized Bessel functions of complex order, Mathematica, 48 (71) (2006), 13–18.]Search in Google Scholar
[[7] Á. Baricz, Geometric properties of generalized Bessel functions, Publ. Math. Debrecen, 73 (2008), 155–178.10.5486/PMD.2008.4126]Search in Google Scholar
[[8] Á. Baricz, Generalized Bessel Functions of the First Kind, Lecture Notes in Mathematics, vol. 1994, Springer-Verlag, Berlin, 2010.10.1007/978-3-642-12230-9]Search in Google Scholar
[[9] Á. Baricz, D.K. Dimitrov, H. Orhan, N. Yağmur, Radii of starlikeness of some special functions, Proc. Amer. Math. Soc., 144 (8) (2016), 3355–3367.10.1090/proc/13120]Search in Google Scholar
[[10] Á. Baricz, D.K. Dimitrov, I. Mezö, Radii of starlikeness and convexity of some q-Bessel functions, J. Math. Anal. Appl., 435 (2016), 968–985.10.1016/j.jmaa.2015.10.065]Search in Google Scholar
[[11] Á. Baricz, P. Kupán, R. Szász, The radius of starlikeness of normalized Bessel functions of the first kind, Proc. Amer. Math. Soc., 142 (6) (2014), 2019–2025.10.1090/S0002-9939-2014-11902-2]Search in Google Scholar
[[12] Á. Baricz, H. Orhan, R. Szász, The radius of-convexity of normalized Bessel functions of the first kind, Comput. Methods Funct. Theory, 16 (1) (2016), 93–103.10.1007/s40315-015-0123-1]Search in Google Scholar
[[13] Á. Baricz, S. Ponnusamy, Starlikeness and convexity of generalized Bessel functions, Integr. Transforms Spec. Funct., 21 (2010), 641–653.10.1080/10652460903516736]Search in Google Scholar
[[14] Á. Baricz, S. Singh, Zeros of some special entire functions, Proc. Amer. Math. Soc., 146 (5) (2018), 2207–2216.10.1090/proc/13927]Search in Google Scholar
[[15] Á. Baricz, R. Szász, The radius of convexity of normalized Bessel functions of the first kind, Anal. Appl., 12 (5) (2014), 485–509.10.1142/S0219530514500316]Search in Google Scholar
[[16] Á. Baricz, R. Szász, Close-to-convexity of some special functions, Bull. Malay. Math. Sci. Soc., 39 (1), (2016) 427–437.10.1007/s40840-015-0180-7]Search in Google Scholar
[[17] Á. Baricz, E. Toklu, E. Kadioğlu, Radii of starlikeness and convexity of Wright functions, Math. Commun., 23 (2018), 97–117.]Search in Google Scholar
[[18] Á. Baricz, N. Yağmur, Geometric properties of some Lommel and Struve functions, Ramanujan J., 42 (2) (2017), 325–346.10.1007/s11139-015-9724-6]Search in Google Scholar
[[19] N. Bohra, V. Ravichandran, Radii problems for normalized Bessel functions of the first kind, Comput. Methods Funct. Theory, 8 (2018), 99–123.10.1007/s40315-017-0216-0]Search in Google Scholar
[[20] R. K. Brown, Univalence of Bessel functions, Proc. Amer. Math. Soc., 11 (2) (1960), 278–283.10.1090/S0002-9939-1960-0111846-6]Search in Google Scholar
[[21] E. Deniz, R. Szász, The radius of uniform convexity of Bessel functions, J. Math. Anal. Appl., 453 (1) (2017), 572–588.10.1016/j.jmaa.2017.03.079]Search in Google Scholar
[[22] E. Kreyszig, J. Todd, The radius of univalence of Bessel functions, Illinois J. Math., 4 (1960), 143–149.10.1215/ijm/1255455740]Search in Google Scholar
[[23] G. N. Watson, A Treatise of the Theory of Bessel Functions, Cambridge Univ. Press, Cambridge, 1944.]Search in Google Scholar
[[24] H. S. Wilf, The radius of univalence of certain entire functions, Illinois J. Math., (1962), 242–244.10.1215/ijm/1255632321]Search in Google Scholar
[[25] Szász R. On starlikeness of Bessel functions of the first kind. In: Proceedings of the 8th Joint Conference on Mathematics and Computer Science; 2010; Komárno, Slovakia. pp 9.]Search in Google Scholar
[[26] E. M. Wright, On the coefficients of power series having exponential singularities.J. Lond. Math. Soc, 8 (1933), 71–79.10.1112/jlms/s1-8.1.71]Search in Google Scholar