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Your search keyword '"Goswami, Pranay"' showing total 3 results
Start Over Author "Goswami, Pranay" Topic analytic functions Topic numerical analysis
3 results on '"Goswami, Pranay"'

1. Extensions of some generalized conditions for starlikeness and convexity.

Author

Goswami, Pranay, Bulboacă, Teodor, and Alkahtani, Badr S.

Subjects
*ANALYTIC functions, *CONVEX functions, *CONVEX domains, *CONVEXITY spaces, *HOLOMORPHIC functions, *INTEGRAL inequalities, *TOPOLOGICAL spaces, *NUMERICAL analysis
Abstract

In the present paper we obtain generalized sufficient conditions for the starlikeness and convexity of some normalized analytic functions; the results extend those recently obtained in the work of Uyanik and Owa (J. Inequal. Appl. 2011:87, 2011). [ABSTRACT FROM AUTHOR]

Published
2014
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2. Extensions of sufficient conditions for starlikeness and convexity of order for multivalent function

Author

Goyal, S.P., Bansal, Sanjay Kumar, and Goswami, Pranay

Subjects
*GROUP extensions (Mathematics), *STAR-like functions, *CONVEX domains, *ANALYTIC functions, *MATHEMATICAL analysis, *NUMERICAL analysis
Abstract

Abstract: In this paper, we obtain extensions of sufficient conditions for analytic functions in the open unit disk to be starlike and convex of order . Our results unify and extend some starlikeness and convexity conditions for analytic functions discussed by Mocanu (1988) , Uyanik et al. (2011) and others. [Copyright &y& Elsevier]

Published
2012
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3. Certain Results for a Subclass of Meromorphic Multivalent Functions Associated with the Wright Function.

Author

Bansal, Sanjay K., Dziok, Jacek, and Goswami, Pranay

Subjects
*MEROMORPHIC functions, *HYPERGEOMETRIC functions, *HYPERGEOMETRIC series, *SPECIAL functions, *DIFFERENTIAL equations, *CALCULUS, *MATHEMATICAL analysis, *NUMERICAL analysis, *HYPERGEOMETRIC distribution
Abstract

In this paper, we introduce a new subclass of meromorphic multivalent functions associated with Wright generalized hypergeometric function and obtain new results for this class by the application of Briot-Bouquet differential subordination. [ABSTRACT FROM AUTHOR]

Published
2010

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