activity
20162026
most citedBounds for radii of starlikeness of some -Bessel functions

36 citations · 37 across the 4 of their papers we have counts for

collaborators

7 papers

math.CA2026

Turán type inequalities for oscillatory special functions

Ibrahim Aktaş, Árpád Baricz

In this paper our aim is to prove a conjecture of Á. Baricz on Bessel functions of the first kind, which improves the classical Turán type inequality for Bessel functions of the fi…

math.CV2018

Geometric and monotonic properties of hyper-Bessel functions

İbrahim Aktaş, Árpád Baricz, Sanjeev Singh

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-Besse…

math.CV2018★ 1 cited

Radius of Uniform Convexity of some special functions

İbrahim Aktaş, Evrim Toklu, Halit Orhan

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

math.CA2017

On partial sums of normalized q-Bessel functions

Halit Orhan, İbrahim Aktaş

In the present investigation our main aim is to give lower bounds for the ratio of some normalized -Bessel functions and their sequences of partial sums. Especially, we consider…

math.CA2017★ 36 cited

Bounds for radii of starlikeness of some -Bessel functions

İbrahim Aktaş, Árpád Baricz

In this paper the radii of starlikeness of the Jackson and Hahn-Exton -Bessel functions are considered and for each of them three different normalization are applied. By applyin…

math.CA2016

Bounds for radii of starlikeness and convexity of some special functions

İbrahim Aktaş, Árpád Baricz, Halit Orhan

In this paper we consider some normalized Bessel, Struve and Lommel functions of the first kind, and by using the Euler-Rayleigh inequalities for the first positive zeros of combin…