Some Subclasses of P-Valent Analytic Functions
analytic functions, univalent, p-valently starlike functions, p-valently convex functions
Abstract
The object of the present paper is to derive the sufficient conditions for certain subclasses of -valent analytic functions in the open unit disk. A number of known results would follow upon specializing the parameters involved in our main results. Also, sufficient conditions are found for function to be univalent.
Downloads
- Article PDF
- TEI XML Kaleidoscope (download in zip)* (Beta by AI)
- Lens* NISO JATS XML (Beta by AI)
- HTML Kaleidoscope* (Beta by AI)
- DBK XML Kaleidoscope (download in zip)* (Beta by AI)
- LaTeX pdf Kaleidoscope* (Beta by AI)
- EPUB Kaleidoscope* (Beta by AI)
- MD Kaleidoscope* (Beta by AI)
- FO Kaleidoscope* (Beta by AI)
- BIB Kaleidoscope* (Beta by AI)
- LaTeX Kaleidoscope* (Beta by AI)
How to Cite
References
P. Duren (1983) Univalent Functions, Grundlehren der Mathematischen Wissenschaften.
Univalent A. W. Goodman, Vols. I, II, Washing- Polygonal Publishing House, New Jersey (1983) Univalent Functions.
H. Irmak, The R. K. Raina (2003) The starlikeness and convexity of multivalent functions involving certain inequalities. 391-398.
I. Jack (1971) Functions Starlike and Convex of Order α. 469-474.
S. Miller, Differential P. T. Mocanu, inequalities plane, J. Equations (1987) Differential subordinations and inequalities in the complex plane. 199-211.
M. Nunokawa, Proc. Acad (1993) On the order of strongly starlikeness of strongly convex functions. 234-237.
V. Pescar (1996) A new generalization of Ahlfor's and Becker's criterion of univalence. 53-54.
V. Pescar, Acta Math (2003) 135-138. [9] J. 135-138.
Prajapat (2010) 357-363. 357-363.
Published
2013-03-18
Issue
Section
License
Copyright (c) 2013 Authors and Global Journals Private Limited
This work is licensed under a Creative Commons Attribution 4.0 International License.