Faber polynomial coefficient estimates for analytic bi-close-to-convex functions

By Samaneh G. Hamidi, Jay M. Jahangiri. 2014

94 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology, Immunology

View Paper: https://www.semanticscholar.org/paper/bec774357c4f8869075e52d05b662e859b05b8ef

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Hari M. Srivastava
2. Ş. Altınkaya
3. S. Yalçın
4. Serap Bulut
5. Erhan Deniz
6. Pawel Zaprawa
7. Qiu-Ming Luo
8. Dumitru Băleanu

In Geometry and Topology

1. Hari M. Srivastava
2. Ş. Altınkaya
3. S. Yalçın
4. Serap Bulut
5. Erhan Deniz
6. Murat Çaglar
7. Pawel Zaprawa
8. Nanjundan Magesh

In Immunology

1. Hari M. Srivastava
2. Ş. Altınkaya
3. Serap Bulut
4. S. Yalçın
5. Pawel Zaprawa

Citations in the corpus

• Faber polynomial coefficient estimates for a comprehensive subclass of analytic bi-univalent functions (2014, background): “Hamidi and Jahangiri [16] considered the class of analytic bi-close-to-convex functions.”
• Faber polynomial coefficient bounds for a subclass of bi-univalent functions (2015, background): “In the literature, there are only a few works determining the general coefficient bounds |an| for the analytic bi-univalent functions ([6], [9], [15], [16], [17]).”
• Estimates of Initial Coefficients for Bi-Univalent Functions (2014, background): “It is worth mentioning that recently Hamidi and Jahangiri ([6]) and Srivastava et al.”
• Second Hankel determinant for certain subclasses ofbi-univalent functions (2017, background): “In particular, several results on coefficient estimates for the initial coefficients |a2| , |a3| , and |a4| were proved for various subclasses of σ (see, for example, [1, 4, 5, 10, 12, 14, 16, 25, 28, 29, 32, 33]).”
• Coefficient Estimates for Two New Subclasses of Biunivalent Functions with respect to Symmetric Points (2015, background): “In the literature, there are only a few works determining the general coefficient bounds |a n | for the analytic biunivalent functions ([16–20]).”
• Hankel determinant for a subclass of bi-univalent functions defined by using a symmetric q-derivative operator (2018, background): “In the literature, there are only a few works determining the general coefficient bounds for |an| for the analytic bi-univalent functions (see, for example, [2], [5], [11], [18], [19], [22] and [47]).”