Fr. 236.00

Introduction to Finite Element Vibration Analysis

Anglais · Livre Relié

Expédition généralement dans un délai de 1 à 3 semaines (ne peut pas être livré de suite)

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Informationen zum Autor Maurice Petyt is an Emeritus Professor of Structural Dynamics, Institute of Sound and Vibration Research, University of Southampton. He has also held appointments as a Research Professor at George Washington University and Visiting Professor at the University d'Aix-Marseille II, France, and the National University of Singapore. He is a Charted Mathematician, a Fellow of the Institute of Mathematics and its Applications, a Fellow of the International Institute of Acoustics and Vibration, and a Fellow of the Institute of Acoustics. Formerly European Editor and Editor-in-Chief, he is now Editor Emeritus of the Journal of Sound and Vibration. Klappentext An introduction to the mathematical basis of finite element analysis as applied to vibrating systems. Zusammenfassung An introduction to the mathematical basis of finite element analysis as applied to vibrating systems. Finite element analysis is a technique that is very important in modeling the response of structures to dynamic loads and is widely used in aeronautical! civil! and mechanical engineering as well as naval architecture. Inhaltsverzeichnis 1. Formulation of the equations of motion; 2. Element energy functions; 3. Introduction to the finite element displacement method; 4. In-plane vibration of plates; 5. Vibration of solids; 6. Flexural vibration of plates; 7. Vibration of stiffened plates and folded plate structures; 8. Vibration of shells; 9. Vibration of laminated plates and shells; 10. Hierarchical finite element method; 11. Analysis of free vibration; 12. Forced response; 13. Forced response II; 14. Computer analysis technique.

Détails du produit

Auteurs Maurice Petyt, Maurice (University of Southampton) Petyt
Edition Cambridge University Press ELT
 
Langues Anglais
Format d'édition Livre Relié
Sortie 23.08.2010
 
EAN 9780521191609
ISBN 978-0-521-19160-9
Pages 516
Catégories Sciences naturelles, médecine, informatique, technique > Mathématiques > Analyse

SCIENCE / Waves & Wave Mechanics, Wave mechanics (vibration & acoustics), Wave mechanics (vibration and acoustics)

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