Coefficient bounds for a subclass of Bi-univalent functions

By C. Selvaraj, T. Kumar, G. Thirupathi. 2014

54 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/45301ebe34dacff3bb467bd8f3dcaf2affc3c085

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. Nanjundan Magesh
3. Ş. Altınkaya
4. S. Yalçın
5. J. Yamini
6. Qiu-Ming Luo
7. Dumitru Băleanu
8. Yilmaz Simsek

In Geometry and Topology

1. Hari M. Srivastava
2. Ş. Altınkaya
3. S. Yalçın
4. Nanjundan Magesh
5. J. Yamini
6. Anbhu Swaminathan
7. Serap Bulut
8. Srikandan Sivasubramanian

Citations in the corpus

• Coefficient bounds for certain subclasses of bi-univalent functions (2013, background): “Then later many researchers (see [1, 6, 15, 16]) studied extensively the same class Hα Σ, by different techniques and found the non-sharp estimates on the first two Taylor-Maclaurin coefficients |a2| and |a3|.”
• 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]).”