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Vibration of Continuous Systems - ISBN 9780471771715

Vibration of Continuous Systems

ISBN 9780471771715

Autor: Singiresu S. Rao

Wydawca: Wiley

Dostępność: 3-6 tygodni

Cena: 784,35 zł

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ISBN13:      

9780471771715

ISBN10:      

0471771716

Autor:      

Singiresu S. Rao

Oprawa:      

Hardback

Rok Wydania:      

2007-02-16

Ilość stron:      

744

Wymiary:      

238x199

Tematy:      

TG

Broad, up–to–date coverage of advanced vibration analysis by the market–leading author
Successful vibration analysis of continuous structural elements and systems requires a knowledge of material mechanics, structural mechanics, ordinary and partial differential equations, matrix methods, variational calculus, and integral equations. Fortunately, leading author Singiresu Rao has created Vibration of Continuous Systems, a new book that provides engineers, researchers, and students with everything they need to know about analytical methods of vibration analysis of continuous structural systems.
Featuring coverage of strings, bars, shafts, beams, circular rings and curved beams, membranes, plates, and shells—as well as an introduction to the propagation of elastic waves in structures and solid bodies—Vibration of Continuous Systems presents:Methodical and comprehensive coverage of the vibration of different types of structural elementsThe exact analytical and approximate analytical methods of analysisFundamental concepts in a straightforward manner, complete with illustrative examples
With chapters that are independent and self–contained, Vibration of Continuous Systems is the perfect book that works as a one–semester course, self–study tool, and convenient reference.

Spis treści:
Preface.
Symbols.
Chapter 1. Introduction: Basic Concepts and Terminology.
Chapter 2. Vibration of Discrete Systems: Brief Review.
Chapter 3. Derivation of Equations: Equilibrium Approach.
Chapter 4. Derivation of Equations: Variation Approach.
Chapter 5. Derivation of Equations: Integral Equation Approach.
Chapter 6. Solution Procedure: Eigenvalue and Modal Analysis Approach.
Chapter 7. Solution Procedure: Integral Transform Methods.
Chapter 8. Transverse Vibration of Strings.
Chapter 9. Longitudinal Vibration of Bars.
Chapter 10. Torsional Vibrat ion of Shafts.
Chapter 11. Transverse Vibration of Beams.
Chapter 12. Vibration of Circular Rings and Curved Beams.
Chapter 13.Vibration of Membranes.
Chapter 14. Transverse Vibration of Plates.
Chapter 15. Vibration of Shells.
Chapter 16. Elastic Wave Propagation.
Chapter 17. Approximate Analytical Methods.
A. Basic Equations of Elasticity.
B. Laplace and Fourier Transforms.
Index.

Nota biograficzna:
Singiresu S. Rao, PhD, is Professor and Chairman of the Department of Mechanical Engineering at the University of Miami in Coral Gables, Florida. He has authored a number of textbooks, including the market–leading introductory–level text on vibrations, Mechanical Vibrations, Fourth Edition.

Okładka tylna:
Broad, up–to–date coverage of advanced vibration analysis by the market–leading author
Successful vibration analysis of continuous structural elements and systems requires a knowledge of material mechanics, structural mechanics, ordinary and partial differential equations, matrix methods, variational calculus, and integral equations. Fortunately, leading author Singiresu Rao has created Vibration of Continuous Systems, a new book that provides engineers, researchers, and students with everything they need to know about analytical methods of vibration analysis of continuous structural systems.
Featuring coverage of strings, bars, shafts, beams, circular rings and curved beams, membranes, plates, and shells—as well as an introduction to the propagation of elastic waves in structures and solid bodies—Vibration of Continuous Systems presents:Methodical and comprehensive coverage of the vibration of different types of structural elementsThe exact analytical and approximate analytical methods of analysisFundamental concepts in a straightforward manner, complete with illustrative examples
With chapters that a re independent and self–contained, Vibration of Continuous Systems is the perfect book that works as a one–semester course, self–study tool, and convenient reference.

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