Certain subclasses of analytic functions associated with fractional q-calculus operators
By Sunil Dutt Purohit, Ravinder Krishna Raina. 2011
112 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/21506a3e9780d53dd00ace39a7a37f85489b77ec
How researchers see this paper
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In Applied Mathematics
- Hari M. Srivastava
- Ş. Altınkaya
- S. Yalçın
- Mohamed Kamal Aouf
- Qiu-Ming Luo
- Dumitru Băleanu
- Yilmaz Simsek
- Ž. Tomovski
In Geometry and Topology
- Hari M. Srivastava
- Ş. Altınkaya
- S. Yalçın
- Mohamed Kamal Aouf
- Serap Bulut
- Sevtap Sümer Eker
- Nanjundan Magesh
- Ebrahim Analouei Adegani
In Statistics and Probability
Citations in the corpus
- Basic and fractional q-calculus and associated Fekete-Szegő problem for p-valently q-starlike functions and p-valently q-convex functions of complex order (2019, background): “Definition 3 ([15], [16] and see also the references cited therein).”
- Hankel determinant for a subclass of bi-univalent functions defined by using a symmetric q-derivative operator (2018, methodology): “Moreover, in recent years, such q-calculus operators as the fractional q-integral and fractional q-derivative operators were used to construct several subclasses of analytic functions (see, for example, [1], [6], [26], [27], [33], [35], [36], [37] and [38]).”