activity
20152024
most citedWhere is univalent?

2 citations · 4 across the 7 of their papers we have counts for

collaborators

12 papers

math.CV2024

Some differential inequalities and criteria for univalency in the unit disk

M. Obradovic, N. Tuneski

In this paper, Jack lemma is used for obtaining several differential inequalities over analytic functions that later on, lead to new criteria for univalency in the unit disk.

math.CV20221 cited

Hankel determinant of type for inverse functions of some classes of univalent functions with missing second coefficient

Milutin Obradović, Nikola Tuneski

In this paper we determine the upper bounds of for the inverse functions of functions of some classes of univalent functions, where

math.CV2022

Two applications of Grunsky coefficients in the theory of univalent functions

Milutin Obradović, Nikola Tuneski

Let denote the class of functions which are analytic and univalent in the unit disk and normalized with $f(z)=z+\sum_{n=2}^{\infty} a_n…

math.CV2021

Coefficients of the inverse of functions for the subclass of

Milutin Obradović, Nikola Tuneski

Let be the class of functions that are analytic in the unit disk and normalized such that . Let and \[ {\mat…

math.CV2020

On certain properties of some subclasses of univalent functions

Nikola Tuneski, Milutin Obradović

In this paper we determine the disks where for different classes of univalent functions, we have the property $${\rm Re}\left\{2\frac{zf'(z)}{f(z)}-\frac{z f''(z)}{f'(z…

math.CV2020

On a conjecture for the fifth coefficients for the class

Milutin Obradović, Nikola Tuneski

Let be function that is analytic in the unit disk , normalized such that , i.e., of type . If addit…