Abstract
In this paper our aim is to determine the radii of \(\alpha -\)convexity of the normalized Bessel functions for two different kinds of normalization in the case when the order is between \(-2\) and \(-1\). The key tools in the proof of our main results are the Mittag-Leffler expansion for Bessel functions, properties of zeros of the Bessel functions and their derivatives and some inequalities for complex and real numbers.
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