Ebook: Theory of Vibration: Volume II: Discrete and Continuous Systems
Author: Ahmed A. Shabana (auth.)
- Tags: Mechanics, Engineering Design, Characterization and Evaluation of Materials, Civil Engineering
- Series: Mechanical Engineering Series
- Year: 1991
- Publisher: Springer-Verlag New York
- Edition: 1
- Language: English
- pdf
The aim of this book is to impart a sound understanding, both physical and mathematical, of the fundamentals of the theory of vibration and its applications. It presents in a simple and systematic manner techniques that can be easily applied to the analysis of vibration of mechanical and structural systems. In this book, an attempt has been made to provide the rational development of the methods of vibration from their foundations and develop the techniques in clearly understandable stages. This is the first volume, entitled "An Introduction", intended for an introductory semester course in the theory of vibration. The solution procedures are explained in details easily understandable by students. The second volume, "Discrete and Continuous Systems", is planned for publication in the fall of 1990.
The aim of this book is to impart a sound understanding, both physical and mathematical, of the fundamentals of the theory of vibration and its applications. It presents in a simple and systematic manner techniques that can be easily applied to the analysis of vibration of mechanical and structural systems. In this book, an attempt has been made to provide the rational development of the methods of vibration from their foundations and develop the techniques in clearly understandable stages. This is the first volume, entitled "An Introduction", intended for an introductory semester course in the theory of vibration. The solution procedures are explained in details easily understandable by students. The second volume, "Discrete and Continuous Systems", is planned for publication in the fall of 1990.
The aim of this book is to impart a sound understanding, both physical and mathematical, of the fundamentals of the theory of vibration and its applications. It presents in a simple and systematic manner techniques that can be easily applied to the analysis of vibration of mechanical and structural systems. In this book, an attempt has been made to provide the rational development of the methods of vibration from their foundations and develop the techniques in clearly understandable stages. This is the first volume, entitled "An Introduction", intended for an introductory semester course in the theory of vibration. The solution procedures are explained in details easily understandable by students. The second volume, "Discrete and Continuous Systems", is planned for publication in the fall of 1990.
Content:
Front Matter....Pages i-xiii
Introduction....Pages 1-47
Lagrangian Dynamics....Pages 48-90
Multi-Degree of Freedom Systems....Pages 91-174
Vibration of Continuous Systems....Pages 175-251
The Finite-Element Method....Pages 252-311
Back Matter....Pages 312-336
The aim of this book is to impart a sound understanding, both physical and mathematical, of the fundamentals of the theory of vibration and its applications. It presents in a simple and systematic manner techniques that can be easily applied to the analysis of vibration of mechanical and structural systems. In this book, an attempt has been made to provide the rational development of the methods of vibration from their foundations and develop the techniques in clearly understandable stages. This is the first volume, entitled "An Introduction", intended for an introductory semester course in the theory of vibration. The solution procedures are explained in details easily understandable by students. The second volume, "Discrete and Continuous Systems", is planned for publication in the fall of 1990.
Content:
Front Matter....Pages i-xiii
Introduction....Pages 1-47
Lagrangian Dynamics....Pages 48-90
Multi-Degree of Freedom Systems....Pages 91-174
Vibration of Continuous Systems....Pages 175-251
The Finite-Element Method....Pages 252-311
Back Matter....Pages 312-336
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