PERANGKAT LUNAK SOLUSI UMUM SISTEM PERSAMAAN DIFERENSIAL LINIER TINGKAT KE-N DENGAN KOEFISIEN KONSTAN

<b></i>Abstract :</b><i><p align=\"justify\"> <br /> The thesis consist of a study to find a General Solution of Linear Differential Equation nth-Order System with Constant Coefficient and a prototype for verifying the solution. The software is called &...

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Main Author: (NIM 23595006), AMIR
Format: Theses
Language:Indonesia
Online Access:https://digilib.itb.ac.id/gdl/view/5484
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Institution: Institut Teknologi Bandung
Language: Indonesia
id id-itb.:5484
spelling id-itb.:54842006-08-01T14:51:26ZPERANGKAT LUNAK SOLUSI UMUM SISTEM PERSAMAAN DIFERENSIAL LINIER TINGKAT KE-N DENGAN KOEFISIEN KONSTAN (NIM 23595006), AMIR Indonesia Theses INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/5484 <b></i>Abstract :</b><i><p align=\"justify\"> <br /> The thesis consist of a study to find a General Solution of Linear Differential Equation nth-Order System with Constant Coefficient and a prototype for verifying the solution. The software is called <b>SPDLK</b> (Sistem Persamaan Diferensial Linier dengan Koefisien Konstan). <br /> <p align=\"justify\">A general solution of linear differential equation nth-order with constant coefficient is a general function from computer algebraic method . <br /> <p align=\"justify\">To obtain the solution, this model uses Cramer method, Muller method and Operator Factorization from A.B. Urdaletova and S.K. Kyrdryaliev. Cramer method is used for solving linear equation system, Muller method is used to find roots of polynomial equation, whereas operator factorization is used to solve linear differential equation with constant coefficient. <br /> <p align=\"justify\">Structured method is used as the analysis and design method. SPDLK prototype is implemented in Turbo Pascal ver. 7.0 <br /> <br /> 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 <b></i>Abstract :</b><i><p align=\"justify\"> <br /> The thesis consist of a study to find a General Solution of Linear Differential Equation nth-Order System with Constant Coefficient and a prototype for verifying the solution. The software is called <b>SPDLK</b> (Sistem Persamaan Diferensial Linier dengan Koefisien Konstan). <br /> <p align=\"justify\">A general solution of linear differential equation nth-order with constant coefficient is a general function from computer algebraic method . <br /> <p align=\"justify\">To obtain the solution, this model uses Cramer method, Muller method and Operator Factorization from A.B. Urdaletova and S.K. Kyrdryaliev. Cramer method is used for solving linear equation system, Muller method is used to find roots of polynomial equation, whereas operator factorization is used to solve linear differential equation with constant coefficient. <br /> <p align=\"justify\">Structured method is used as the analysis and design method. SPDLK prototype is implemented in Turbo Pascal ver. 7.0 <br /> <br />
format Theses
author (NIM 23595006), AMIR
spellingShingle (NIM 23595006), AMIR
PERANGKAT LUNAK SOLUSI UMUM SISTEM PERSAMAAN DIFERENSIAL LINIER TINGKAT KE-N DENGAN KOEFISIEN KONSTAN
author_facet (NIM 23595006), AMIR
author_sort (NIM 23595006), AMIR
title PERANGKAT LUNAK SOLUSI UMUM SISTEM PERSAMAAN DIFERENSIAL LINIER TINGKAT KE-N DENGAN KOEFISIEN KONSTAN
title_short PERANGKAT LUNAK SOLUSI UMUM SISTEM PERSAMAAN DIFERENSIAL LINIER TINGKAT KE-N DENGAN KOEFISIEN KONSTAN
title_full PERANGKAT LUNAK SOLUSI UMUM SISTEM PERSAMAAN DIFERENSIAL LINIER TINGKAT KE-N DENGAN KOEFISIEN KONSTAN
title_fullStr PERANGKAT LUNAK SOLUSI UMUM SISTEM PERSAMAAN DIFERENSIAL LINIER TINGKAT KE-N DENGAN KOEFISIEN KONSTAN
title_full_unstemmed PERANGKAT LUNAK SOLUSI UMUM SISTEM PERSAMAAN DIFERENSIAL LINIER TINGKAT KE-N DENGAN KOEFISIEN KONSTAN
title_sort perangkat lunak solusi umum sistem persamaan diferensial linier tingkat ke-n dengan koefisien konstan
url https://digilib.itb.ac.id/gdl/view/5484
_version_ 1822015099356839936