Composition Operator Preceeding By Differentiation From Weighted Bergman Nevanlinna Spaces To Zygmund Spaces

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Published Jul 7, 2014
Pawan Kumar, Renu Chugh, Jagjeet

Abstract

Let ɸ be an analytic map on the open unit disk D in the complex plane such that ɸ (D)⊂ D. The composition operator DCɸ : is deï¬ned by

DCɸ (f)=(foɸ) ′

In this paper, the boundedness and compactness of the composition op­erator DCɸ from the weighted Bergman Nevanlinna spaces to Zygmund spaces are  investigated.

Subject Classiï¬cation: Primary 47B33,46E10; secondary 30D55

How to Cite

Composition Operator Preceeding By Differentiation From Weighted Bergman Nevanlinna Spaces To Zygmund Spaces. (2014). Asian Journal of Current Engineering and Maths, 3(4), 42-47. https://doi.org/10.15520/ajcem.2014.vol3.iss4.2.pp42-47.
Abstract 163 | PDF Downloads 139

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Section
Mathematics

How to Cite

Composition Operator Preceeding By Differentiation From Weighted Bergman Nevanlinna Spaces To Zygmund Spaces. (2014). Asian Journal of Current Engineering and Maths, 3(4), 42-47. https://doi.org/10.15520/ajcem.2014.vol3.iss4.2.pp42-47.