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The objective of the research is to study a model for steady wave on ideal fluid over a symmetrical bump and to derive equations of model, and to find out the solutions of the model. The model of the research refers to Shen [2]. The results of the research are the equations for the zeroth, first, an...

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Main Author: JALU BRAMANTYA (NIM : 10104069); DosenPembimbing : Dr. Leo HariWiryanto, EDO
Format: Final Project
Language:Indonesia
Online Access:https://digilib.itb.ac.id/gdl/view/15477
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Institution: Institut Teknologi Bandung
Language: Indonesia
id id-itb.:15477
spelling id-itb.:154772017-09-27T11:43:09Z#TITLE_ALTERNATIVE# JALU BRAMANTYA (NIM : 10104069); DosenPembimbing : Dr. Leo HariWiryanto, EDO Indonesia Final Project INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/15477 The objective of the research is to study a model for steady wave on ideal fluid over a symmetrical bump and to derive equations of model, and to find out the solutions of the model. The model of the research refers to Shen [2]. The results of the research are the equations for the zeroth, first, and second approximations. These equations is used to find out the equation and the solutions of forced KdV for h(x)=0 in x < -1 and h(x) &#8800; 0 in -1 < x < 0. The solution of forced KdV for for h(x)=0 in x < -1 used system boundary integral equations. The solution of forced KdV for h(x) &#8800; 0 in -1 < x < 0 used Runge-Kutta order 4 method. text
institution Institut Teknologi Bandung
building Institut Teknologi Bandung Library
continent Asia
country Indonesia
Indonesia
content_provider Institut Teknologi Bandung
collection Digital ITB
language Indonesia
description The objective of the research is to study a model for steady wave on ideal fluid over a symmetrical bump and to derive equations of model, and to find out the solutions of the model. The model of the research refers to Shen [2]. The results of the research are the equations for the zeroth, first, and second approximations. These equations is used to find out the equation and the solutions of forced KdV for h(x)=0 in x < -1 and h(x) &#8800; 0 in -1 < x < 0. The solution of forced KdV for for h(x)=0 in x < -1 used system boundary integral equations. The solution of forced KdV for h(x) &#8800; 0 in -1 < x < 0 used Runge-Kutta order 4 method.
format Final Project
author JALU BRAMANTYA (NIM : 10104069); DosenPembimbing : Dr. Leo HariWiryanto, EDO
spellingShingle JALU BRAMANTYA (NIM : 10104069); DosenPembimbing : Dr. Leo HariWiryanto, EDO
#TITLE_ALTERNATIVE#
author_facet JALU BRAMANTYA (NIM : 10104069); DosenPembimbing : Dr. Leo HariWiryanto, EDO
author_sort JALU BRAMANTYA (NIM : 10104069); DosenPembimbing : Dr. Leo HariWiryanto, EDO
title #TITLE_ALTERNATIVE#
title_short #TITLE_ALTERNATIVE#
title_full #TITLE_ALTERNATIVE#
title_fullStr #TITLE_ALTERNATIVE#
title_full_unstemmed #TITLE_ALTERNATIVE#
title_sort #title_alternative#
url https://digilib.itb.ac.id/gdl/view/15477
_version_ 1820737476347559936

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