Numerical methods for nonlinear systems of equations

It is common to have nonlinear systems of equations to be solved in numerical application. However, such nonlinear systems of equations are difficult to be solved either exactly or numerically. There are several methods that can be used to solve the nonlinear systems of equations numerically such as...

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Main Author:	Wong, Ee Chyn
Format:	Thesis
Language:	English
Published:	2014
Subjects:	QA Mathematics
Online Access:	http://eprints.utm.my/id/eprint/40566/1/WongEeChynMFS2014.pdf
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id	my-utm-ep.40566
record_format	uketd_dc
spelling	my-utm-ep.405662017-09-11T07:16:46Z Numerical methods for nonlinear systems of equations 2014-01 Wong, Ee Chyn QA Mathematics It is common to have nonlinear systems of equations to be solved in numerical application. However, such nonlinear systems of equations are difficult to be solved either exactly or numerically. There are several methods that can be used to solve the nonlinear systems of equations numerically such as Newton's method, quasi-Newton method, and homotopy continuation method. Some numerical examples of nonlinear systems of equations are shown in this study. Further, a heat transfer process is model as a problem that nonlinear system of equations is solved with the methods that had been mentioned earlier. The numerical results are computed by using MATLAB codes and the results are compared in order to determine the accuracy of these three methods. 2014-01 Thesis http://eprints.utm.my/id/eprint/40566/ http://eprints.utm.my/id/eprint/40566/1/WongEeChynMFS2014.pdf application/pdf en public masters Universiti Teknologi Malaysia, Faculty of Science Faculty of Science
institution	Universiti Teknologi Malaysia
collection	UTM Institutional Repository
language	English
topic	QA Mathematics
spellingShingle	QA Mathematics Wong, Ee Chyn Numerical methods for nonlinear systems of equations
description	It is common to have nonlinear systems of equations to be solved in numerical application. However, such nonlinear systems of equations are difficult to be solved either exactly or numerically. There are several methods that can be used to solve the nonlinear systems of equations numerically such as Newton's method, quasi-Newton method, and homotopy continuation method. Some numerical examples of nonlinear systems of equations are shown in this study. Further, a heat transfer process is model as a problem that nonlinear system of equations is solved with the methods that had been mentioned earlier. The numerical results are computed by using MATLAB codes and the results are compared in order to determine the accuracy of these three methods.
format	Thesis
qualification_level	Master's degree
author	Wong, Ee Chyn
author_facet	Wong, Ee Chyn
author_sort	Wong, Ee Chyn
title	Numerical methods for nonlinear systems of equations
title_short	Numerical methods for nonlinear systems of equations
title_full	Numerical methods for nonlinear systems of equations
title_fullStr	Numerical methods for nonlinear systems of equations
title_full_unstemmed	Numerical methods for nonlinear systems of equations
title_sort	numerical methods for nonlinear systems of equations
granting_institution	Universiti Teknologi Malaysia, Faculty of Science
granting_department	Faculty of Science
publishDate	2014
url	http://eprints.utm.my/id/eprint/40566/1/WongEeChynMFS2014.pdf
_version_	1747816559137521664

Numerical methods for nonlinear systems of equations

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