On solution of volterra integral equations

Other Title(s)

حل معادلات فولتيرا التكاملية

Dissertant

al-Qudah, Muna Ali Ubayd Allah

Thesis advisor

Jaradat, Umar Khalid

Comitee Members

al-Utaywi, Ali Muhammad
al-Butush, Ratib Hamid
al-Banawi, Kamal Ata Allah Salih
al-Qadiri, Muhammad Husayn

University

Mutah University

Faculty

Faculty of Science

Department

Department of Mathematics and Statistics

University Country

Jordan

Degree

Master

Degree Date

2016

English Abstract

In this thesis, a general introduction to Volterra integral equations (VIEs) and its classifications.

This type of integral equations has its own characteristics and is a branch of research in applied mathematic which have many applications in physics and engineering.

In this thesis, methods of solving VIEs are discussed.

Both types theoretical and numerical solutions are included.

The homotopy perturpation method is studied parallel to solving VIEs.

Main Subjects

Mathematics

No. of Pages

38

Table of Contents

Table of contents.

Abstract.

Abstract in Arabic.

Chapter One : Introduction.

Chapter Two : Volterra integral equations.

Chapter Three : Homotopy perturbation method for solving VIE.

Chapter Four : Numerical method for solving VIE.

References.

American Psychological Association (APA)

al-Qudah, Muna Ali Ubayd Allah. (2016). On solution of volterra integral equations. (Master's theses Theses and Dissertations Master). Mutah University, Jordan
https://search.emarefa.net/detail/BIM-749191

Modern Language Association (MLA)

al-Qudah, Muna Ali Ubayd Allah. On solution of volterra integral equations. (Master's theses Theses and Dissertations Master). Mutah University. (2016).
https://search.emarefa.net/detail/BIM-749191

American Medical Association (AMA)

al-Qudah, Muna Ali Ubayd Allah. (2016). On solution of volterra integral equations. (Master's theses Theses and Dissertations Master). Mutah University, Jordan
https://search.emarefa.net/detail/BIM-749191

Language

English

Data Type

Arab Theses

Record ID

BIM-749191