Árpád Baricz, Dimitar K. Dimitrov, Halit Orhan, Nihat Yagmur
Published 2014-06-14Version 1
Geometric properties of the classical Lommel and Struve functions, both of the first kind, are studied. For each of them, there different normalizations are applied in such a way that the resulting functions are analytic in the unit disc of the complex plane. For each of the six functions we determine the radius of starlikeness precisely.
On an identity for zeros of Bessel functions
Close-to-convexity of some special functions and their derivatives
Geometric properties of a certain class of functions related to the Fox-Wright functions
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