Convolution properties for a family of analytic functions involvingq-analogue of Ruscheweyh differential operator | Zendy

Khurshid Ahmad | Zendy; Muhammad Arif | Zendy; Jin-Lin Liu | Zendy

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Convolution properties for a family of analytic functions involvingq-analogue of Ruscheweyh differential operator

Author(s) -

Khurshid Ahmad,

Muhammad Arif,

Jin-Lin Liu

Publication year - 2019

Publication title -

turkish journal of mathematics

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.454

H-Index - 27

eISSN - 1303-6149

pISSN - 1300-0098

DOI - 10.3906/mat-1812-6

Subject(s) - mathematics , convolution (computer science) , differential operator , analytic function , differential (mechanical device) , operator (biology) , pure mathematics , object (grammar) , convolution power , algebra over a field , mathematical analysis , fourier transform , computer science , fourier analysis , artificial intelligence , biochemistry , chemistry , repressor , artificial neural network , transcription factor , engineering , fractional fourier transform , gene , aerospace engineering

The main object of the present paper is to investigate convolution properties for a new subfamily of analytic functions that are defined by $q$ -analogue of Ruscheweyh differential operator. Several consequences of the main results are also given.

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