Introduction to Experimental Nonlinear Dynamics: A Case Study In Mechanical Vibration

Lawrence N. Virgin

ISBN 10: 0521779316 / ISBN 13: 9780521779319

Published by Cambridge University Press 2000-06-01, 2000

About this Item

Seller Inventory # 6666-IUK-9780521779319

Bibliographic Details

• Title: Introduction to Experimental Nonlinear Dynamics: A Case Study In Mechanical Vibration
• Publisher: Cambridge University Press 2000-06-01
• Publication Date: 2000
• Language: English
• ISBN 10: 0521779316
• ISBN 13: 9780521779319
• Binding: Paperback
• Condition: New

About this title

Synopsis

Nonlinear behavior can be found in such highly disparate areas as population biology and aircraft wing flutter. For this reason, nonlinear dynamics and chaos have become very active fields of research. This work uses an extended case study--an experiment in mechanical vibration--to introduce and explore the subject of nonlinear behavior and chaos from an engineering perspective. After a review of basic principles, the text then describes a cart-on-a-track oscillator and shows what happens when it is gradually subjected to greater excitation, thereby encountering the full spectrum of nonlinear behavior, from simple free decay to chaos. Advanced undergraduate and graduate students, as well as practicing engineers, will find this book a lively, accessible introduction to the subject.

Book Description

Nonlinear dynamics and chaos have a role in virtually every area of science and engineering and so have become very active fields of study and research. This book uses an extended case study--an experiment in mechanical vibration--to introduce and explore the subject of nonlinear behavior and chaos. Beginning with a review of basic principles, the text then describes a cart-on-a-track oscillator and shows what happens when it is gradually subjected to greater excitation, thereby encountering the full spectrum of nonlinear behavior, from simple free decay to chaos. Students and practicing engineers will find this book a lively, accessible introduction to the complex world of nonlinear dynamics.