SUBCLASSES OF ANALYTIC FUNCTIONS OF COMPLEX ORDER ASSOCIATED WITH q􀀀MITTAG LEFFLER FUNCTION

DOI10.21608/joems.2018.2640.1015zbMath1435.30071OpenAlexW2906975632MaRDI QIDQ5220273

M. K. Aouf, Hanaa M. Zayed

Publication date: 16 March 2020

Published in: Journal of the Egyptian Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.21608/joems.2018.2640.1015

zbMATH Keywords

convex functionscoefficient estimatesstar-like functions\(q\)-derivative operator

Mathematics Subject Classification ID

Special classes of univalent and multivalent functions of one complex variable (starlike, convex, bounded rotation, etc.) (30C45) Coefficient problems for univalent and multivalent functions of one complex variable (30C50)

Related Items (8)

Certain subclasses of analytic functions with varying arguments associated with \(q\)-difference operator ⋮ A generalized conic domain and its applications to certain subclasses of multivalent functions associated with the basic (or \(q \)-) calculus ⋮ Properties of neighborhood for certain classes associated with complex order and \(m\)-\(q\)-\(p\)-valent functions with higher order ⋮ Subordination factor sequence results for starlike and convex classes defined by \(q\)-Cătaş operator ⋮ Unnamed Item ⋮ Coefficient bounds for a subclass of univalent functions of complex order associated with Chebyshev polynomials defined by \(q\)-derivative operator ⋮ Unnamed Item ⋮ Fekete Szegö properties for a class of univalent functions of complex order associated with \(q\)-difference operator

Cites Work

• Subclasses of spirallike multivalent functions
• Bounded p-valent Robertson functions of order \(\alpha\)
• On a class of p-valent starlike functions of order \(\alpha\)
• On coefficient bounds of \(p\)-valent \(\lambda\)-spiral functions of order \(\alpha\)
• Convolution properties for certain classes of analytic functions defined by \(q\)-derivative operator
• Variational calculus on \(q\)-nonuniform lattices
• Linear \(q\)-difference equations
• On q-Sumudu transforms of certain q-polynomials
• Quantum calculus
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