Selection for Parameter  by Using Newton-Raphson Method

Many problems in mathematics or statistics involve, at some point or another, solving an equation for an unknown quantity. To solve the problem many of methods are applied as such Maximum Likelihood Method, Least Square Method and Newton-Raphson Method and much more. One of the famous methods is New...

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Main Authors: Wan Muhamad Amir Bin W Ahmad, Nyi Nyi Naing, Mohd Tengku Ariff Raja Hussein
Format: Article
Language:Indonesian
Published: Universitas Islam Bandung 2014-10-01
Series:Statistika
Online Access:http://ejournal.unisba.ac.id/index.php/statistika/article/view/960
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author Wan Muhamad Amir Bin W Ahmad
Nyi Nyi Naing
Mohd Tengku Ariff Raja Hussein
author_facet Wan Muhamad Amir Bin W Ahmad
Nyi Nyi Naing
Mohd Tengku Ariff Raja Hussein
author_sort Wan Muhamad Amir Bin W Ahmad
collection DOAJ
description Many problems in mathematics or statistics involve, at some point or another, solving an equation for an unknown quantity. To solve the problem many of methods are applied as such Maximum Likelihood Method, Least Square Method and Newton-Raphson Method and much more. One of the famous methods is Newton Method. The Newton-Raphson method or Newton–Fourier method is an efficient algorithm for finding approximations to the zeros (or roots) of a real-valued function. As such, it is an example of a root-finding algorithm. It can also be used to find a minimum or maximum value of such a function, by finding a zero in the function's first derivative. In this paper, we will work with Newton-Raphson method to estimate the value of for the use of transformation. The value of , determine the kind of transformation should be done according to the data. These papers emphasize the Newton Method in finding the value of by using C++ software.
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spelling doaj.art-ccc649ad3b744d9eb9e7f31bd6a568282022-12-22T01:52:46ZindUniversitas Islam BandungStatistika1411-58912014-10-0172754Selection for Parameter  by Using Newton-Raphson MethodWan Muhamad Amir Bin W AhmadNyi Nyi NaingMohd Tengku Ariff Raja HusseinMany problems in mathematics or statistics involve, at some point or another, solving an equation for an unknown quantity. To solve the problem many of methods are applied as such Maximum Likelihood Method, Least Square Method and Newton-Raphson Method and much more. One of the famous methods is Newton Method. The Newton-Raphson method or Newton–Fourier method is an efficient algorithm for finding approximations to the zeros (or roots) of a real-valued function. As such, it is an example of a root-finding algorithm. It can also be used to find a minimum or maximum value of such a function, by finding a zero in the function's first derivative. In this paper, we will work with Newton-Raphson method to estimate the value of for the use of transformation. The value of , determine the kind of transformation should be done according to the data. These papers emphasize the Newton Method in finding the value of by using C++ software.http://ejournal.unisba.ac.id/index.php/statistika/article/view/960
spellingShingle Wan Muhamad Amir Bin W Ahmad
Nyi Nyi Naing
Mohd Tengku Ariff Raja Hussein
Selection for Parameter  by Using Newton-Raphson Method
Statistika
title Selection for Parameter  by Using Newton-Raphson Method
title_full Selection for Parameter  by Using Newton-Raphson Method
title_fullStr Selection for Parameter  by Using Newton-Raphson Method
title_full_unstemmed Selection for Parameter  by Using Newton-Raphson Method
title_short Selection for Parameter  by Using Newton-Raphson Method
title_sort selection for parameter  by using newton raphson method
url http://ejournal.unisba.ac.id/index.php/statistika/article/view/960
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