Les Inscriptions à la Bibliothèque sont ouvertes en
ligne via le site: https://biblio.enp.edu.dz
Les Réinscriptions se font à :
• La Bibliothèque Annexe pour les étudiants en
2ème Année CPST
• La Bibliothèque Centrale pour les étudiants en Spécialités
A partir de cette page vous pouvez :
Retourner au premier écran avec les recherches... |
Détail de l'indexation
D005985
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Ouvrages de la bibliothèque en indexation D005985
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Titre : Contribution à l'analyse de la stabilité des systèmes : application à la robotique et à la simulation Type de document : texte imprimé Auteurs : Toumi, Redouane, Auteur ; Sansal, Boualem, Directeur de thèse Editeur : Université des Sciences et de la Technologie Houari Boumedienne Année de publication : 1985 Importance : 203 f. Présentation : ill. Format : 30 cm. Note générale : Thèse de Doctorat : Sciences Physiques : Alger, Université des Sciences et de la Technologie Houari Boumedienne : 1985
Bibliogr. 204 - 214Langues : Français (fre) Mots-clés : Stabilité des systèmes
Outils mathématiques
Robotique
Structure modale
Systèmes non linéairesIndex. décimale : D005985 Résumé : L'étude que nous avons entreprise nous a permis de dégager un certain nombre de principes relatifs à toute analyse de la stabilité:
- La nature linéaire ou non linéaire, continue ou discrète, implicite ou explicite permet de s'orienter vers des méthodes spécifiques.
- L'ordre de grandeur des perturbations, donc la distance par rapport à l'équilibre conduit à une distinction entre les méthodes locales et les méthodes globales.
Nous avons montré l'intérêt que pouvaient présenter les méthodes des petites perturbations, en ce sens qu'elles permettent une linéarisation des équations du système dans un voisinage de l'équilibre.
Ce changement dans la nature (non linéaire/linéaire) n'implique pas nécessairement que les résultats relatifs au système linéarisé soient transposables au système non linéaire correspondant.
A travers l'étude d'un cas de la Conjecture d'Aizermann, nous avons précisé cet aspect.
Nous avons donné un bref aperçu des inconvénients des méthodes de linéarisation qui ne permettent de donner qu'une idée approximative et incomplète du comportement entrées-sorties d'un système non linéaire.
De plus dès que l'ordre de grandeur des perturbations devient important, les modèles linéaires s'avèrent inadéquats.
Les méthodes globales quant à elles, permettent d'aborder la stabilité entant que propriété d'un domaine, approche qui répond aux préoccupations du concepteur et de l'analyste des systèmes.Contribution à l'analyse de la stabilité des systèmes : application à la robotique et à la simulation [texte imprimé] / Toumi, Redouane, Auteur ; Sansal, Boualem, Directeur de thèse . - Alger : Université des Sciences et de la Technologie Houari Boumedienne, 1985 . - 203 f. : ill. ; 30 cm.
Thèse de Doctorat : Sciences Physiques : Alger, Université des Sciences et de la Technologie Houari Boumedienne : 1985
Bibliogr. 204 - 214
Langues : Français (fre)
Mots-clés : Stabilité des systèmes
Outils mathématiques
Robotique
Structure modale
Systèmes non linéairesIndex. décimale : D005985 Résumé : L'étude que nous avons entreprise nous a permis de dégager un certain nombre de principes relatifs à toute analyse de la stabilité:
- La nature linéaire ou non linéaire, continue ou discrète, implicite ou explicite permet de s'orienter vers des méthodes spécifiques.
- L'ordre de grandeur des perturbations, donc la distance par rapport à l'équilibre conduit à une distinction entre les méthodes locales et les méthodes globales.
Nous avons montré l'intérêt que pouvaient présenter les méthodes des petites perturbations, en ce sens qu'elles permettent une linéarisation des équations du système dans un voisinage de l'équilibre.
Ce changement dans la nature (non linéaire/linéaire) n'implique pas nécessairement que les résultats relatifs au système linéarisé soient transposables au système non linéaire correspondant.
A travers l'étude d'un cas de la Conjecture d'Aizermann, nous avons précisé cet aspect.
Nous avons donné un bref aperçu des inconvénients des méthodes de linéarisation qui ne permettent de donner qu'une idée approximative et incomplète du comportement entrées-sorties d'un système non linéaire.
De plus dès que l'ordre de grandeur des perturbations devient important, les modèles linéaires s'avèrent inadéquats.
Les méthodes globales quant à elles, permettent d'aborder la stabilité entant que propriété d'un domaine, approche qui répond aux préoccupations du concepteur et de l'analyste des systèmes.Exemplaires
Code-barres Cote Support Localisation Section Disponibilité Spécialité Etat_Exemplaire D005985 D005985 Papier Bibliothèque centrale Thèse de Doctorat Disponible Documents numériques
TOUMI.Redouane.pdfURL