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On new subclasses of bi-starlike functions with bounded boundary rotationPublished in American Institute of Mathematical Sciences
2020
DOI: 10.3934/math.2020215
Volume: 5
Issue: 4
Pages: 3346 - 3356
In this paper, we introduce two new classes BλΣ(m, µ) of λ-pseudo bi-starlike functions and LηΣ(m, β)to determine the bounds for|a2| and |a3 |, where a2, a3 are the initial Taylor coefficients of f ∈ BλΣ(m, µ)andf ∈ L ηΣ(m, β). Also, we attain the upper bounds of the Fekete-Szegö inequality by means of the results of |a2 | and |a3 |. © 2020 the Author(s), licensee AIMS Press.
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About the journal
| Journal | AIMS Mathematics |
|---|---|
| Publisher | American Institute of Mathematical Sciences |
| ISSN | 24736988 |
Authors (2)
Murugusundaramoorthy G- Analytic Functions of Complex Order Defined by Fractional Integrals Involving Foxs H-functions
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- 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
