Geometric Properties of Generalized Bessel Functions

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Third-Order Differential Superordination Involving the Generalized Bessel Functions (2015, background): “[16] and Deniz [15] (see also [8–11,23] and [30]) considered the function φp,b,c(z) defined, in terms of the generalized Bessel function ωp,b,c(z) in Eq.”
An Application of a Poisson Distribution Series on Certain Analytic Functions (2014, background): “2 Journal of Complex Analysis Motivated by results on connections between various subclasses of analytic univalent functions by using hypergeometric functions (see [5–10]) and generalized Bessel functions (see [3, 11–13]), we obtain necessary and sufficient conditions for function F(m, z) belonging ”
The radius of convexity of normalized Bessel functions (2015, unknown): “We refer to [1, 2, 3, 4, 5, 6, 7, 8, 9, 11, 15, 16] and to the references therein.”