Title
Hyers-Ulam stability of the solutions of differential equations
Creator
Alqifiary, Qusuay Hatim Eghaar.
Copyright date
2015
Object Links
Select license
Autorstvo-Nekomercijalno 3.0 Srbija (CC BY-NC 3.0)
License description
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Language
English
Cobiss-ID
Theses Type
Doktorska disertacija
description
Datum odbrane: 08.05.2015.
Other responsibilities
mentor
Knežević-Miljanović, Julka, 1948-
član komisije
Jovanović, Boško, 1946-
član komisije
Spalević, Miodrag, 1961-
Academic Expertise
Prirodno-matematičke nauke
Academic Title
-
University
Univerzitet u Beogradu
Faculty
Prirodno-matematicki fakultet
Alternative title
Stabilnost rešenja diferencijalnih jednačina u smislu Hajersa i Ulama
Publisher
[Q. H. E. Alqifiary]
Format
73 lista
description
Mathematics - Differential equations / Matematika - Diferencijalne jednačine
Abstract (en)
This thesis has been written under the supervision of my mentor Prof. dr. Julka
Knezevic-Miljanovic at the University of Belgrade in the academic year 2014-2015.
The aim of this study is to investigate Hyers-Ulam stability of some types of
differential equations, and to study a generalized Hyers-Ulam stability and as
well as a special case of the Hyers-Ulam stability problem, which is called the
superstability. Therefore, when there is a differential equation, we answer the
three main questions:
1- Does this equation have Hyers -Ulam stability?
2- What are the conditions under which the differential equation has stability ?
3- What is a Hyers-Ulam constant of the differential equation?
Type
Tekst
Abstract (en)
This thesis has been written under the supervision of my mentor Prof. dr. Julka
Knezevic-Miljanovic at the University of Belgrade in the academic year 2014-2015.
The aim of this study is to investigate Hyers-Ulam stability of some types of
differential equations, and to study a generalized Hyers-Ulam stability and as
well as a special case of the Hyers-Ulam stability problem, which is called the
superstability. Therefore, when there is a differential equation, we answer the
three main questions:
1- Does this equation have Hyers -Ulam stability?
2- What are the conditions under which the differential equation has stability ?
3- What is a Hyers-Ulam constant of the differential equation?
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