On the uniform approximation by a holomorphic functions in one complex variable
Other Title(s)
حول التقريب المنتظم باستخدام الاقترانات التحليلية بمتغير مركب واحد
Dissertant
Thesis advisor
University
Mutah University
Faculty
Faculty of Science
Department
Department of Mathematics and Statistics
University Country
Jordan
Degree
Master
Degree Date
2015
English Abstract
In this thesis some properties and conditions of uniform approximation of functions of complex variables in a compact subset of complex numbers have been studied and verified.
Such properties and conditions have been used to ensure the existence and uniqueness of best approximation by holomorphic functions.
In addition to that extra results are obtained regarding Mergelian and Runge’s approximation theorems for functions by polynomials and rational functions on a compact subset of complex numbers.
Main Subjects
No. of Pages
50
Table of Contents
Table of contents.
Abstract.
Abstract in Arabic.
Chapter One : Introduction.
Chapter Two : Preliminaries and basic concepts.
Chapter Three : Runge and mergelyan approximation theorem’s.
Chapter Four : Uniform approximation by holomorphic function.
References.
American Psychological Association (APA)
al-Rawashidah, Isra Ziyad. (2015). On the uniform approximation by a holomorphic functions in one complex variable. (Master's theses Theses and Dissertations Master). Mutah University, Jordan
https://search.emarefa.net/detail/BIM-731520
Modern Language Association (MLA)
al-Rawashidah, Isra Ziyad. On the uniform approximation by a holomorphic functions in one complex variable. (Master's theses Theses and Dissertations Master). Mutah University. (2015).
https://search.emarefa.net/detail/BIM-731520
American Medical Association (AMA)
al-Rawashidah, Isra Ziyad. (2015). On the uniform approximation by a holomorphic functions in one complex variable. (Master's theses Theses and Dissertations Master). Mutah University, Jordan
https://search.emarefa.net/detail/BIM-731520
Language
English
Data Type
Arab Theses
Record ID
BIM-731520
