# An Application of Convolution Integral

Nishiwaki, Junichi; Owa, Shigeyoshi

Fractional Calculus and Applied Analysis (2010)

- Volume: 13, Issue: 4, page 395-402
- ISSN: 1311-0454

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topNishiwaki, Junichi, and Owa, Shigeyoshi. "An Application of Convolution Integral." Fractional Calculus and Applied Analysis 13.4 (2010): 395-402. <http://eudml.org/doc/219619>.

@article{Nishiwaki2010,

abstract = {MSC 2010: 30C45Applying the Bernardi integral operator, an interesting convolution integral is introduced. The object of the present paper is to derive some
convolution integral properties of functions f(z) to be in the subclasses of the classes S*(α) and Κ(α) by making use of their coefficient inequalities.},

author = {Nishiwaki, Junichi, Owa, Shigeyoshi},

journal = {Fractional Calculus and Applied Analysis},

keywords = {Analytic Function; Starlike Function; Convex Function; Convolution; Hölder Inequality; Bernardi Integral Operator; starlike function; convex function; convolution; Bernardi integral operator},

language = {eng},

number = {4},

pages = {395-402},

publisher = {Institute of Mathematics and Informatics Bulgarian Academy of Sciences},

title = {An Application of Convolution Integral},

url = {http://eudml.org/doc/219619},

volume = {13},

year = {2010},

}

TY - JOUR

AU - Nishiwaki, Junichi

AU - Owa, Shigeyoshi

TI - An Application of Convolution Integral

JO - Fractional Calculus and Applied Analysis

PY - 2010

PB - Institute of Mathematics and Informatics Bulgarian Academy of Sciences

VL - 13

IS - 4

SP - 395

EP - 402

AB - MSC 2010: 30C45Applying the Bernardi integral operator, an interesting convolution integral is introduced. The object of the present paper is to derive some
convolution integral properties of functions f(z) to be in the subclasses of the classes S*(α) and Κ(α) by making use of their coefficient inequalities.

LA - eng

KW - Analytic Function; Starlike Function; Convex Function; Convolution; Hölder Inequality; Bernardi Integral Operator; starlike function; convex function; convolution; Bernardi integral operator

UR - http://eudml.org/doc/219619

ER -

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