You are here

Majorization for Certain Analytic Functions

Journal Name:

Publication Year:

Author NameUniversity of AuthorFaculty of Author

AMS Codes:

Abstract (2. Language): 
In this paper two subclasses S p,q
16-24

REFERENCES

References: 

[1] O Altinta¸s and S Owa. Majorization and quasi-subordinations for certain analytic functions.
Japan Acad. Ser. A Math. Sci., 68:181–185, 1992.
[2] O Altinta¸s, Ö Özkan, and H Srivastava. Majorization by starlike functions of complex
order. Complex Variables Theory Appl, 46:207–218, 2001.
[3] O. Altinta¸s and H Srivastava. Some majorization problems associated with p- valently
starlike and convex functions of complex order. East Asian Math. Journal, 17(2):175–
183, 2001.
[4] T MacGregor. The radius of converity for starlike functions of order 1
2 . Amer. Math. Soc,
14:71–76, 1963.
[5] T MacGregor. Majorization by univalent functions. Duke Math.J, 34:95–102, 1967.
[6] M Nasr and M Aouf. Starlike function of complex order. J. Natur. Sci. Math, 25:1–12,
1985.
[7] Z Nehari. Conformal Mopping, McGraw-Hill Book Company. New York, Toronto and
London, 1952.
[8] S Owa. On the distortion theorems I. Complex Variables Theory Appl, 18:53–59, 1978.
[9] M Robertson. On the theory of univalent functions. Ann. of Math., 37(2):1359–1363,
1936.
[10] H Srivastava, O Altınta¸s, and S Serenbay. Coffecient bounds for certain subclass of
starlike functions of complex order. Applied Mathematics Letters, 24(8), August 2011.
[11] P Wiatrowski. On the coefficients of some family of holomorphic functions. Nauk. Mat-
Przyrod., 39(2):75–85, 1970.

Thank you for copying data from http://www.arastirmax.com