Lim, Joyce Chuen Shin (2010) A subclass of convex functions with respect to symmetric conjugate points. Universiti Malaysia Sabah. (Unpublished)

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Abstract
This study considers U as a class consisting of functions w which are analytic in an open unit disk in the complex plane. Let S be the subclass of U consisting of univalent functions and normalized. If a function f E S, then f has a Maclaurin series expansion. By making use of the principle of subordination, the subclass of convex functions with respect to symmetric conjugate points is introduced. The coefficient estimates are determined by using the method of mathematical induction. The distortion theorem and integral operator are obtained for functions in the new class.
Item Type:  Academic Exercise 

Uncontrolled Keywords:  subclass of convex, symmetric conjugate point, mathematical induction, distortion theorem, integral operator 
Subjects:  Q Science > QA Mathematics > QA75 Electronic computers. Computer science 
Divisions:  SCHOOL > School of Science and Technology 
Depositing User:  Unnamed user with email storage.bpmlib@ums.edu.my 
Date Deposited:  04 Mar 2016 02:36 
Last Modified:  30 Oct 2017 01:47 
URI:  http://eprints.ums.edu.my/id/eprint/12953 
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