Certain Subclasses of Analytic Functions Associated with the Generalized Hypergeometric Function
By J. Dziok, Hari M. Srivastava. 2003
409 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/260e01c6bb06037a9931d49d78a8791debdf0875
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In Applied Mathematics
- S. Sivaprasad Kumar
- Hari M. Srivastava
- Nanjundan Magesh
- Huo Tang
- Erhan Deniz
- Shuhai Li
- V. Ravichandran
- Gangadharan Murugusundaramoorthy
In Geometry and Topology
- Hari M. Srivastava
- Anbhu Swaminathan
- Nanjundan Magesh
- S. Sivaprasad Kumar
- Gangadharan Murugusundaramoorthy
- Huo Tang
- Erhan Deniz
- V. Ravichandran
Citations in the corpus
- Hypergeometric functions in the parabolic starlike and uniformly convex domains (2007, neutral): “3] (see also [13] and [14]), we thus have ( I α1, .”
- Third-Order Differential Superordination Involving the Generalized Bessel Functions (2015, background): “In fact, the function B κf(z) is an elementary transform of the generalized hypergeometric function defined by (see [20], [24], [25], [27] to [29]; see also [17] and [18])”
- Geometric Properties of Generalized Bessel Functions (2012, background): “1 has a long literature, for example see, [10, 21, 29, 30, 31] and references therein.”
- Some Fox-Wright generalized hypergeometric functions and associated families of convolution operators (2007, positive): “is classical. As already observed by Dziok and Srivastava [ 6 ], one can obtain interesting results by applying Montel’s normalization of the form (cf.”
- Classes of Multivalent Functions Defined by Dziok-Srivastava Linear Operator and Multiplier Transformation (2006, positive): “Corresponding to the function hp(α1, · · · , αl; β1, · · · , βm; z) := z lFm(α1, · · · , αl;β1, · · · , βm; z), the Dziok-Srivastava operator [7] (see also [18]) H p (α1, · · · , αl; β1, · · · , βm) is defined by the Hadamard product H p (α1, · · · , αl;β1, · · · , βm)f(z) (1.”
- Certain subclasses of bi-univalent functions associated with the Hohlov operator (2013, result): “The bound on |a3| in Corollary 2.3 provides an improvement over the result of Srivastava et al. [14].”