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Table of contents (15 chapters)
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Front Matter
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Back Matter
Keywords
About this book
In the first, 1986, edition of this book, inverse problems in vibration were interpreted strictly: problems concerning the reconstruction of a unique, undamped vibrating system, of a specified type, from specified vibratory behaviour, particularly specified natural frequencies and/or natural mode shapes.
In this new edition the scope of the book has been widened to include topics such as isospectral systems- families of systems which all exhibit some specified behaviour; applications of the concept of Toda flow; new, non-classical approaches to inverse Sturm-Liouville problems; qualitative properties of the modes of some finite element models; damage identification.
With its emphasis on analysis, on qualitative results, rather than on computation, the book will appeal to researchers in vibration theory, matrix analysis, differential and integral equations, matrix analysis, non-destructive testing, modal analysis, vibration isolation, etc.
"This book is a necessary addition to the library of engineers and mathematicians working in vibration theory." Mathematical Reviews
Reviews
"This book is a necessary addition to the library of engineers and mathematicians working in vibration theory."
Mathematical Reviews
Editors and Affiliations
Bibliographic Information
Book Title: Inverse Problems in Vibration
Editors: Graham M. L. Gladwell
Series Title: Solid Mechanics and Its Applications
DOI: https://doi.org/10.1007/1-4020-2721-4
Publisher: Springer Dordrecht
eBook Packages: Engineering, Engineering (R0)
Copyright Information: Springer Science+Business Media B.V. 2005
Hardcover ISBN: 978-1-4020-2670-6Published: 10 August 2004
Softcover ISBN: 978-90-481-6701-2Published: 28 October 2010
eBook ISBN: 978-1-4020-2721-5Published: 14 January 2006
Series ISSN: 0925-0042
Series E-ISSN: 2214-7764
Edition Number: 2
Number of Pages: XV, 457
Additional Information: Originally published as volume 9 in the series:Mechanics: Dynamical Systems
Topics: Vibration, Dynamical Systems, Control, Classical Mechanics, Analysis