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Book Chapter
Coefficient Bounds for a Subclass of m-Fold Symmetric λ-Pseudo Bi-starlike FunctionsPublished in Springer International Publishing
2018
Pages: 111 - 120
In this paper we consider a class of λ-pseudo bi-starlike functions defined by subordination and determine the upper bounds for the first two coefficients of m-fold symmetric functions in this class. We also determine upper bounds for the Fekete–Szegö coefficients of such m-fold symmetric functions. Our findings for certain cases improve some of the previously published results. © 2018, Springer Nature Switzerland AG.
Topics: Symmetric function (58)%58% related to the paper
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About the journal
| Journal | Data powered by TypesetTrends in Mathematics Advances in Algebra and Analysis |
|---|---|
| Publisher | Data powered by TypesetSpringer International Publishing |
| ISSN | 2297-0215 |
| Open Access | No |
Authors (3)
Murugusundaramoorthy G- Analytic Functions of Complex Order Defined by Fractional Integrals Involving Foxs H-functions
- Subclasses of Bi-Univalent Functions of Complex Order Based on Subordination Conditions Involving Wright Hypergeometric Functions
- Coefficient Estimate of Biunivalent Functions of Complex Order Associated with the Hohlov Operator
- SOME INCLUSION RESULTS OF CERTAIN SUBCLASS OF ANALYTIC FUNCTIONS ASSOCIATED WITH POISSON DISTRIBUTION SERIES
Vijaya K- Analytic Functions of Complex Order Defined by Fractional Integrals Involving Foxs H-functions
- SOME INCLUSION RESULTS OF CERTAIN SUBCLASS OF ANALYTIC FUNCTIONS ASSOCIATED WITH POISSON DISTRIBUTION SERIES
- Some inclusion properties of starlike and convex functions associated with Hohlov operator
- A unified class of analytic functions with negative coefficients
