
Introduction to Perturbation Techniques
Ali H. Nayfeh(Author)
Wiley-VCH (Publisher)
Published on 14. September 1993
Book
Paperback/Softback
XIV, 519 pages
978-0-471-31013-6 (ISBN)
Article exhausted; check for reprint
Description
Similarities, differences, advantages and limitations of perturbation techniques are pointed out concisely. The techniques are described by means of examples that consist mainly of algebraic and ordinary differential equations. Each chapter contains a number of exercises.
More details
Edition
1. Auflage
Language
English
Place of publication
United States
Publishing group
John Wiley & Sons Inc
Target group
College/higher education
Illustrations
55
55 s/w Abbildungen
Dimensions
Height: 24 cm
Width: 17 cm
Thickness: 2.3 cm
Weight
1027 gr
ISBN-13
978-0-471-31013-6 (9780471310136)
Schweitzer Classification
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Ali H. Nayfeh
Introduction to Perturbation Techniques
Book
09/1993
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Ali Hasan Nayfeh
Introduction to Perturbation Techniques
Book
01/1981
Wiley
€160.94
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Person
Ali H. Nayfeh received his BS in engineering science and his MS and PhD in aeronautics and astronautics from Stanford University. He holds honorary doctorates from Marine Technical University, Russia, Technical University of Munich, Germany, and Politechnika Szczecinska, Poland. He is currently University Distinguished Professor of Engineering at Virginia Tech. He is the Editor of the Wiley Series in Nonlinear Science and Editor in Chief of Nonlinear Dynamics and the Journal of Vibration and Control.
Author
Virginia Polytechnic Institute and State Univ. and Yarmouk Univ., Irbid, Jordan
Content
Algebraic Equations.
Integrals.
The Duffing Equation.
The Linear Damped Oscillator.
Self-Excited Oscillators.
Systems with Quadratic and Cubic Nonlinearities.
General Weakly Nonlinear Systems.
Forced Oscillations of the Duffing Equation.
Multifrequency Excitations.
The Mathieu Equation.
Boundary-Layer Problems.
Linear Equations with Variable Coefficients.
Differential Equations with a Large Parameter.
Solvability Conditions.
Appendices.
Bibliography.
Index.
Integrals.
The Duffing Equation.
The Linear Damped Oscillator.
Self-Excited Oscillators.
Systems with Quadratic and Cubic Nonlinearities.
General Weakly Nonlinear Systems.
Forced Oscillations of the Duffing Equation.
Multifrequency Excitations.
The Mathieu Equation.
Boundary-Layer Problems.
Linear Equations with Variable Coefficients.
Differential Equations with a Large Parameter.
Solvability Conditions.
Appendices.
Bibliography.
Index.