William J. Bottega

Engineering Vibrations (eBook, PDF)

• Format: PDF

Produktbeschreibung

A thorough study of the oscillatory and transient motion of mechanical and structural systems, Engineering Vibrations, Second Edition presents vibrations from a unified point of view, and builds on the first edition with additional chapters and sections that contain more advanced, graduate-level topics. Using numerous examples and case studies, the author reviews basic principles, incorporates advanced abstract concepts from first principles, and weaves together physical interpretation and fundamental principles with applied problem solving. This revised version combines the physical and mathematical facets of vibration, and emphasizes the connecting ideas, concepts, and techniques.

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Produktdetails

• Verlag: Taylor & Francis
• Seitenzahl: 927
• Erscheinungstermin: 11. Dezember 2014
• Englisch
• ISBN-13: 9781439830376
• Artikelnr.: 57082472

Autorenporträt

William J. Bottega is Professor of Mechanical and Aerospace Engineering at Rutgers University, where he has been since 1984. He received his Ph.D. in applied mechanics from Yale University, his M.S. in theoretical and applied mechanics from Cornell University, and his B.E. from the City College of New York. He also spent several years in R&D at General Dynamics where he worked on vibration and sound-structure interaction problems. In addition, Dr. Bottega is the author of numerous archival publications on various areas of theoretical and applied mechanics.

Inhaltsangabe

Preliminaries. Free Vibration of Single Degree Of Freedom Systems. Forced Vibration of Single Degree Of Freedom Systems
1: Periodic Excitation. Forced Vibration of Single Degree Of Freedom Systems
2: Nonperiodic Excitation. Operational Methods. Dynamics of Multi
Degree of Freedom Systems. Free Vibration of Multi
Degree of Freedom Systems. Forced Vibration of Multi
Degree of Freedom Systems. Dynamics of One
Dimensional Continua. Free Vibration of One
Dimensional Continua. Forced Vibration of One
Dimensional Continua. Dynamics of Two
Dimensional Continua. Free Vibration of Two
Dimensional Continua. Forced Vibration of Two
Dimensional Continua. Index.