Please use this identifier to cite or link to this item: https://repository.sustech.edu/handle/123456789/4243
Title: Free Holomorphic and Maximal Functions on the Unit Ball with Growth Coverings of Strongly Pseudoconvex manifolds
Other Titles: الدوال تامة الشكل البلوري الحرة والاعظمية علي كرة الوحدة طبقاً لغطاءات نمو متعددات الطيات شبه المحدبة القوية
Authors: Idriss, Younous Atim
Keywords: Mathematics
Functions
Fock Spaces
Issue Date: 1-Jan-2013
Publisher: Sudan University of Science and Technology
Citation: Idriss,Younous Atim .Free Holomorphic and Maximal Functions on the Unit Ball with Growth Coverings of Strongly Pseudoconvex manifolds/Younous Atim Idriss;Shawgy Hussein Abd Alla.-Khartoum:Sudan University of Science and Technology,College of Science,2013.-190p. : ill. ; 28cm.-PhD.
Abstract: Multi-analytic operators on Fock spaces are considered. We show the Functional calculus and interpolation of noncommutative operators and transformations. We study the modeling theory for commuting and noncommuting contractive with dilations of commuting tuples. We show the theory of operators on noncommutative varieties. We discuss the free Holomorphic function on the unit ball of linear Bounded operators on Hilbert spaces. We obtain the convolution operators and maximal functions for Dunkl Transforms and weighted spaces on the unit sphere. We show the Holomorphic Hilbert space functions of slow growth on covering of Pseudoconvex domains in stein manifolds
Description: Thesis
URI: http://hdl.handle.net/123456789/4243
Appears in Collections:PhD theses : Science

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