Shortcomings analysis of iterative methods to solve ill-condition systems of linear equations / Nur Nabil Nadiah Elias

Elias, Nur Nabil Nadiah (2020) Shortcomings analysis of iterative methods to solve ill-condition systems of linear equations / Nur Nabil Nadiah Elias. [Student Project] (Unpublished)

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Abstract

An iterative method is a mathematical procedure in computational mathematics. It had been used to generate a sequence of improving approximation solutions for problems by using an initial guess where nth approximation is derived from the previous one. In this research, three iterative method which are the Jacobi method, the Gauss-Seidel method and the Successive Over-Relaxation had been used. The Jacobi method, the Gauss-Seidel method and the Successive Over-Relaxation will be used to solve the ill- conditioned linear systems. This study is conducted to assess the performance of these iterative methods by means of numerical studies. This is to provide satisfactory explanation on the convergence problems and also an insight on how these iterative methods work.

Metadata

Item Type: Student Project
Creators:
Creators
Email
Elias, Nur Nabil Nadiah
2016289634
Contributors:
Contribution
Name
Email / ID Num.
Thesis advisor
Norddin, Nur Idalisa
UNSPECIFIED
Subjects: Q Science > QA Mathematics > Analysis
Q Science > QA Mathematics > Instruments and machines > Electronic Computers. Computer Science
Q Science > QA Mathematics > Instruments and machines > Electronic Computers. Computer Science > Algorithms
Divisions: Universiti Teknologi MARA, Terengganu > Kuala Terengganu Campus > Faculty of Computer and Mathematical Sciences
Programme: Bachelor of Science (Hons) Computational Mathematics
Item ID: 38974
Uncontrolled Keywords: Gauss-Seidel ; Successive Over-Relaxation ; Jacobi
URI: https://ir.uitm.edu.my/id/eprint/38974

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