Some geometric properties of a normalized hyper-Bessel functions are investigated.
Especially we focus on the radii of starlikeness, convexity, and uniform convexity of hyper …

The normalization of the combination of generalized Lommel–Wright function J κ 1, κ 2 κ 3,
m (z)(m∈ N, κ 3> 0 and κ 1, κ 2∈ C) defined by J κ 1, κ 2 κ 3, m (z):= Γ m (κ 1+ 1) Γ (κ 1+ κ …

In the present investigation, by applying two different normalizations of the Jackson's second
and third q-Bessel functions tight lower and upper bounds for the radii of convexity of the …

Mathematics | Free Full-Text | Close-to-Convexity of q-Bessel–Wright Functions Next
Article in Journal Exploring Simulated Residential Spending Dynamics in Relation to Income …

Owning to the importance and great interest of differential operators, two generalized
differential operators, which may be symmetric or assymetric, are newly introduced in the …

This article considers three types of analytic functions based on their infinite product
representation. The radius of the k-parabolic starlikeness of the functions of these classes is …

A normalized analytic function f is lemniscate starlike if the quantity zf'(z)/f (z) zf′(z)/f (z) lies
in the region bounded by the right half of the lemniscate of Bernoulli| w^ 2-1|= 1| w 2-1|= 1. It …

In this investigation our main aim is to determine the radii of uniform convexity of selected
normalized $ q $-Bessel and Wright functions. Here we consider six different normalized …

In this investigation, our main objective is to ascertain the radii of k-uniform convexity of
order α and the radii of strong starlikeness of the some normalized q-Bessel and Wright …

The present investigation aims to examine the geometric properties of the normalized form
of the combination of generalized Lommel–Wright function J λ, μ ν, m (z):= Γ m (λ+ 1) Γ (λ+ …