Some inequalities which hold for starlike log-harmonic mappings of order α

H. Esra Özkan; Melike Aydogan

Some inequalities which hold for starlike log-harmonic mappings of order α

H. Esra Özkan^*
, Melike Aydogan

^*Bu çalışma için yazışmadan sorumlu yazar

Istanbul Kultur University
Isik University

Araştırma sonucu: Dergiye katkı › Makale › bilirkişi

Özet

where w(z) ∈ H(D) is second dilatation such that |w(z)| < 1 for all z ∈ D.

Let H(D) be the linear space of all analytic functions defined on the open disc D = {z| |z| < 1}.

where h(z) and g(z) are analytic function in D.

where Re(Formula presented) , h and g are analytic in D, g(0) = 1, h(0) ≠ 0. Let 2 f = z |z|^2β hg be a univalent log-harmonic mapping.

Orijinal dil	İngilizce
Sayfa (başlangıç-bitiş)	478-485
Sayfa sayısı	8
Dergi	Journal of Computational Analysis and Applications
Hacim	16
Basın numarası	3
Yayın durumu	Yayınlandı - 2014
Harici olarak yayınlandı	Evet

Bibliyografik not

Publisher Copyright:
© 2014 by Eudoxus Press,LLC,all rights reserved.

Diğer Dosyalar ve Linkler

Link to publication in Scopus

Alıntı Yap

@article{e5896c860179486fb44114a9b65f0786,

title = "Some inequalities which hold for starlike log-harmonic mappings of order α",

abstract = "where w(z) ∈ H(D) is second dilatation such that |w(z)| < 1 for all z ∈ D.Let H(D) be the linear space of all analytic functions defined on the open disc D = \{z| |z| < 1\}.where h(z) and g(z) are analytic function in D.where Re(Formula presented) , h and g are analytic in D, g(0) = 1, h(0) ≠ 0. Let 2 f = z |z|2β hg be a univalent log-harmonic mapping.",

keywords = "Distortion theorem, Marx-Strohhacker inequality, Starlike log-harmonic functions, Univalent functions",

author = "\{Esra {\"O}zkan\}, H. and Melike Aydogan",

year = "2014",

language = "English",

volume = "16",

pages = "478--485",

journal = "Journal of Computational Analysis and Applications",

issn = "1521-1398",

publisher = "Eudoxus Press, LLC",

number = "3",

}

TY - JOUR

T1 - Some inequalities which hold for starlike log-harmonic mappings of order α

AU - Esra Özkan, H.

AU - Aydogan, Melike

PY - 2014

Y1 - 2014

N2 - where w(z) ∈ H(D) is second dilatation such that |w(z)| < 1 for all z ∈ D.Let H(D) be the linear space of all analytic functions defined on the open disc D = {z| |z| < 1}.where h(z) and g(z) are analytic function in D.where Re(Formula presented) , h and g are analytic in D, g(0) = 1, h(0) ≠ 0. Let 2 f = z |z|2β hg be a univalent log-harmonic mapping.

AB - where w(z) ∈ H(D) is second dilatation such that |w(z)| < 1 for all z ∈ D.Let H(D) be the linear space of all analytic functions defined on the open disc D = {z| |z| < 1}.where h(z) and g(z) are analytic function in D.where Re(Formula presented) , h and g are analytic in D, g(0) = 1, h(0) ≠ 0. Let 2 f = z |z|2β hg be a univalent log-harmonic mapping.

KW - Distortion theorem

KW - Marx-Strohhacker inequality

KW - Starlike log-harmonic functions

KW - Univalent functions

UR - https://www.scopus.com/pages/publications/84911500976

M3 - Article

AN - SCOPUS:84911500976

SN - 1521-1398

VL - 16

SP - 478

EP - 485

JO - Journal of Computational Analysis and Applications

JF - Journal of Computational Analysis and Applications

IS - 3

ER -

Some inequalities which hold for starlike log-harmonic mappings of order α

Özet

Bibliyografik not

Diğer Dosyalar ve Linkler

Parmak izi

Alıntı Yap