Titre :	Résolution de l’équation de la chaleur : en 1-D et 2-D par la méthode multi-grilles
Type de document :	texte imprimé
Auteurs :	Soumia Farsi, Auteur ; Safa Menasri, Auteur ; A. Berkane., Directeur de thèse
Editeur :	CONSTANTINE [ALGERIE] : Université Frères Mentouri Constantine
Année de publication :	2018
Importance :	75 f.
Format :	30 cm.
Note générale :	UNE COPIE ELECTRONIQUE PDF DISPONIBLE AU BUC
Langues :	Anglais (eng)
Catégories :	Lettres et Langues Etrangères:Langue Anglaise
Tags :	Finite differences method, multi-grid method, two-grid, heat equation, codes in Matlab.
Index. décimale :	420 Langue anglaise
Résumé :	In this dissertation finite-difference methods (FDM) is one the importante numerical methods for solving differential equations by approximating them with difference equations, in which finite differences approximate the derivatives. FDMs are thus discretization methods. FDMs are the dominant approach to numerical solutions of partial differential equations. In the first chapter our objective of this study is to present numerical analysis tools for proving the convergence of numerical schemes like finite difference method and two-grid, mainly for parabolic equations (heat equation in 1-D and in 2-D). In the second chapter we present directly and indirectly, we present . Finally, in chapiter 3 we present a finite difference method (FDM) seems to be the simplest medoths approach for the numerical solution of heat equation in 1-D and 2-D. Then we introduce some important concepts such as convergence and stability and a multi-grid method with all packages.Results and codesin Matlab corresponding to standard finite difference method and MGMs are also presented
Diplome :	Master 2
Permalink :	https://bu.umc.edu.dz/master/index.php?lvl=notice_display&id=9495

Résolution de l’équation de la chaleur : en 1-D et 2-D par la méthode multi-grilles [texte imprimé] / Soumia Farsi, Auteur ; Safa Menasri, Auteur ; A. Berkane., Directeur de thèse . - CONSTANTINE [ALGERIE] : Université Frères Mentouri Constantine, 2018 . - 75 f. ; 30 cm.
UNE COPIE ELECTRONIQUE PDF DISPONIBLE AU BUC
Langues : Anglais (eng)

Catégories :	Lettres et Langues Etrangères:Langue Anglaise
Tags :	Finite differences method, multi-grid method, two-grid, heat equation, codes in Matlab.
Index. décimale :	420 Langue anglaise
Résumé :	In this dissertation finite-difference methods (FDM) is one the importante numerical methods for solving differential equations by approximating them with difference equations, in which finite differences approximate the derivatives. FDMs are thus discretization methods. FDMs are the dominant approach to numerical solutions of partial differential equations. In the first chapter our objective of this study is to present numerical analysis tools for proving the convergence of numerical schemes like finite difference method and two-grid, mainly for parabolic equations (heat equation in 1-D and in 2-D). In the second chapter we present directly and indirectly, we present . Finally, in chapiter 3 we present a finite difference method (FDM) seems to be the simplest medoths approach for the numerical solution of heat equation in 1-D and 2-D. Then we introduce some important concepts such as convergence and stability and a multi-grid method with all packages.Results and codesin Matlab corresponding to standard finite difference method and MGMs are also presented
Diplome :	Master 2
Permalink :	https://bu.umc.edu.dz/master/index.php?lvl=notice_display&id=9495