
Mechanical Vibration
Analysis, Uncertainties, and Control, Fourth Edition
CRC Press
4th Edition
Published on 25. October 2017
Book
Hardback
XXII, 579 pages
978-1-4987-5294-7 (ISBN)
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Description
Mechanical Vibration: Analysis, Uncertainties, and Control, Fourth Edition addresses the principles and application of vibration theory. Equations for modeling vibrating systems are explained, and MATLABĀ® is referenced as an analysis tool. The Fourth Edition adds more coverage of damping, new case studies, and development of the control aspects in vibration analysis. A MATLAB appendix has also been added to help students with computational analysis. This work includes example problems and explanatory figures, biographies of renowned contributors, and access to a website providing supplementary resources.
More details
Series
Language
English
Place of publication
Oxford
United Kingdom
Target group
College/higher education
Illustrations
425
425 s/w Abbildungen
425 b/w images
Dimensions
Height: 280 mm
Width: 210 mm
Weight
1859 gr
ISBN-13
978-1-4987-5294-7 (9781498752947)
Schweitzer Classification
Other editions
Additional editions
Haym Benaroya | Mark L. Nagurka | Seon Mi Han
Mechanical Vibration
Analysis, Uncertainties, and Control, Fourth Edition
Other
4th Edition
CRC Press
€147.05
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Previous edition

Haym Benaroya | Mark Nagurka
Mechanical Vibration
Analysis, Uncertainties, and Control, Third Edition
Book
06/2009
3rd Edition
CRC Press
€161.93
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Persons
Dr. Haym Benaroya received his M.S. and Ph.D. degrees from the University of Pennsylvania, in 1977 and 1981, respectively. He worked for Weidlinger Associates, Consulting Engineers, before joining the faculty of Rutgers University in 1989. He is currently a Professor of Mechanical and Aerospace Engineering at Rutgers; his research interests include structures and vibration, offshore structural dynamics, fluid-structure interaction, aircraft structures, and the development of concepts for lunar structures. Professor Benaroya is the author of numerous publications, and is a member of the British Interplanetary Society, and an elected member of the International Academy of Astronautics.
Dr. Mark Nagurka received his B.S.E. and M.S.E. from the University of Pennsylvania, and his Ph.D. in Mechanical Engineering from M.I.T. in 1983. He taught at Carnegie Mellon University before joining Marquette University, where he is an Associate Professor of Mechanical Engineering.
Dr. Seon Mi Han received her M.S. and Ph.D. degrees from Rutgers, the State University of New Jersey, in 1998 and 2001, respectively. She received the Woods Hole Oceanographic Institution Postdoctoral Scholarship between 2001 and 2003. She has served as an Assistant Professor and Instructor at Texas Tech University, where her areas of research include the vibration and dynamics of offshore structures.
Dr. Mark Nagurka received his B.S.E. and M.S.E. from the University of Pennsylvania, and his Ph.D. in Mechanical Engineering from M.I.T. in 1983. He taught at Carnegie Mellon University before joining Marquette University, where he is an Associate Professor of Mechanical Engineering.
Dr. Seon Mi Han received her M.S. and Ph.D. degrees from Rutgers, the State University of New Jersey, in 1998 and 2001, respectively. She received the Woods Hole Oceanographic Institution Postdoctoral Scholarship between 2001 and 2003. She has served as an Assistant Professor and Instructor at Texas Tech University, where her areas of research include the vibration and dynamics of offshore structures.
Author
Rutgers University, New Brunswick, New Jersey, USA
Marquette University, Milwaukee, Wisconsin, USA
Texas Tech University, Lubbock, USA
Content
Introduction and Background. Single Degree-of-Freedom Undamped Vibration. Single Degree-of-Freedom Damped Vibration. Single Degree-of-Freedom Vibration: General Loading and Advanced Topics. Variational Principles and Analytical Dynamics. Multi Degree-of-Freedom Vibration Continuous Models for Vibration. Continuous Models for Vibration: Advanced Models. Random Vibration: Probabilistic Forces Vibration Control Nonlinear Vibration. Appendices. Index.