A Class of Multivalent Harmonic Functions Involving a Salagean Operator
Keywords:
continuous complex, function admits, co-analytic
Abstract
A continuous complex valued function f=u+iv defined in a simply connected complex domain D is said to be harmonic in D if both u and v are real harmonic in D. Let F and G be analytic in D so that F(0)=G(0)=0, ReF = Ref=u, ReG = Imf=v by writing (F+iG)/2 = h, (FiG)/ 2 = g, The function f admits the representation f = h + g , where h and g are analytic in D. h is called the analytic part of f and g, the co-analytic part of f.
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How to Cite
Dr. Noohi Khan. (2015). A Class of Multivalent Harmonic Functions Involving a Salagean Operator. Global Journal of Science Frontier Research, 15(F2), 81–86. Retrieved from https://journalofscience.org/index.php/GJSFR/article/view/1537
Published
2015-01-15
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Copyright (c) 2015 Authors and Global Journals Private Limited
This work is licensed under a Creative Commons Attribution 4.0 International License.