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On Multivalent Harmonic Functions with Positive Ositive Real Part


Paper Type 
Contributed Paper
Title 
On Multivalent Harmonic Functions with Positive Ositive Real Part
Author 
Sibel Yalin and Metin ztürk
Email 
skarpuz@uludag.edu.tr
Abstract:
New classes of  complex-valued, multivalent harmonic functions of  the form f = h + g , where  h and  g  are multivalent analytic in the unit disk are introduced. We give sufficient conditions for these classes. These coefficient conditions are shown to be also necessary if  the coefficients of   h  and  g  of  the harmonic functions  f = h + g are negative. Furthermore, we determine a representation theorem, extreme points, distortion and covering theorems, convolution conditions and convex combinations for these functions.
Start & End Page 
273 - 279
Received Date 
2007-05-20
Revised Date 
Accepted Date 
2007-09-30
Full Text 
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Keyword 
Harmonic multivalent functions, extremal problems
Volume 
Vol.34 No.3 (SEPTEMBER 2007)
DOI 
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