Beta
259935

On Properties of Certain Subclasses Harmonic Functions Defined by Using the Quantum Derivative

Article

Last updated: 22 Jan 2023

Subjects

-

Tags

Basic and applied research of Botany

Abstract

By using the q-difference Operator we investigate some properties of certain subclasses of harmonic functions defined by using the quantum calculus. We obtain the coefficient estimates and partial sums inequalities of these subclasses. By using the q-difference Operator we investigate some properties of certain subclasses of harmonic functions defined by using the quantum calculus. We obtain the coefficient estimates and partial sums inequalities of these subclasses. By using the q-difference Operator we investigate some properties of certain subclasses of harmonic functions defined by using the quantum calculus. We obtain the coefficient estimates and partial sums inequalities of these subclasses. By using the q-difference Operator we investigate some properties of certain subclasses of harmonic functions defined by using the quantum calculus. We obtain the coefficient estimates and partial sums inequalities of these subclasses. By using the q-difference Operator we investigate some properties of certain subclasses of harmonic functions defined by using the quantum calculus. We obtain the coefficient estimates and partial sums inequalities of these subclasses.

DOI

10.21608/bfszu.2022.135024.1128

Keywords

analytic, univalent, starlike, convex, Harmonic

Authors

First Name

Hassan

Last Name

Abu-Donia

MiddleName

M.

Affiliation

Department of Mathematics, Faculty of Science, Zagazig University, Zagazig 44519, Egypt

Email

donia_1000@yahoo.com

City

Zagazig

Orcid

-

First Name

Hany

Last Name

Atia

MiddleName

A.

Affiliation

Department of Mathematics, Faculty of Science, Zagazig University, Zagazig 44519, Egypt

Email

h_a_atia@hotmail.com

City

Zagazig

Orcid

-

First Name

Alaa

Last Name

El-Qadeem

MiddleName

Hassan

Affiliation

Department of Mathematics, Faculty of Science, Zagazig University, Zagazig 44519, Egypt

Email

ahhassan@science.zu.edu.eg

City

Zagazig

Orcid

0000-0003-4478-4954

First Name

Ibrahim

Last Name

Elshazly

MiddleName

S.

Affiliation

Department of Mathematics, Faculty of Science, Zagazig University, Zagazig 44519, Egypt

Email

iali2.c@ksu.edu.sa

City

Zagazig

Orcid

-

Volume

2022

Article Issue

2

Related Issue

31564

Issue Date

2022-07-01

Receive Date

2022-04-20

Publish Date

2022-07-01

Page Start

82

Page End

100

Print ISSN

1110-1555

Link

https://bfszu.journals.ekb.eg/article_259935.html

Detail API

https://bfszu.journals.ekb.eg/service?article_code=259935

Order

8

Type

Original Article

Type Code

838

Publication Type

Journal

Publication Title

Bulletin of Faculty of Science, Zagazig University

Publication Link

https://bfszu.journals.ekb.eg/

MainTitle

-

Details

Type

Article

Created At

22 Jan 2023