Convolution conditions for subclasses of meromorphic functions of complex order associated with basic Bessel functions | Zendy

A. O. Mostafa | Zendy; M. K. Aouf | Zendy; Hanaa M. Zayed | Zendy; Teodor Bulboacă | Zendy

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Convolution conditions for subclasses of meromorphic functions of complex order associated with basic Bessel functions

Author(s) -

A. O. Mostafa,

M. K. Aouf,

Hanaa M. Zayed,

Teodor Bulboacă

Publication year - 2017

Publication title -

journal of the egyptian mathematical society

Language(s) - English

Resource type - Journals

eISSN - 2090-9128

pISSN - 1110-256X

DOI - 10.1016/j.joems.2017.03.006

Subject(s) - mathematics , meromorphic function , convolution (computer science) , bessel function , order (exchange) , pure mathematics , convolution theorem , algebra over a field , mathematical analysis , fourier transform , computer science , fourier analysis , artificial intelligence , fractional fourier transform , finance , artificial neural network , economics

Making use of the operator Lq,ν associated with functions of the formf(z)=1z+∑k=1∞akzk−1,which are analytic in the punctured unit disc U*:=U∖{0}, we introduce two subclasses of meromorphic functions and investigate convolution properties and coefficient estimates for these subclasses

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