
Optimal Protection from Impact, Shock and Vibration
Taylor & Francis (Publisher)
1st Edition
Will be published approx. on 7. March 2001
Book
Hardback
472 pages
978-90-5699-701-4 (ISBN)
Description
Systems that provide protection from impact, shock and vibration are held up by sophisticated physical principles. In this volume, the author explores those principles in a straightforward manner. All aspects of the theory of optimal isolation are presented, from a description of the systems that use these principles to the design of such systems and the limits of the approach. The text offers several examples of how optimal isolation has been applied in real-world situations, thus serving to emphasize and elucidate the explanation of the theory. Optimal Protection From Impact, Shock and Vibration is ideal for applied engineers and mathematicians, whether students or professionals, who need to understand optimal protection.
More details
Language
English
Place of publication
London
United Kingdom
Target group
Professional and scholarly
Professional
Dimensions
Height: 246 mm
Width: 174 mm
Weight
975 gr
ISBN-13
978-90-5699-701-4 (9789056997014)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Additional editions

Dimitry V. Balandin | Nikolai N. Bolotnik | Walter D. Pilkey
Optimal Protection from Impact, Shock and Vibration
E-Book
03/2001
CRC Press
€304.99
Available for download

Dimitry V. Balandin | Nikolai N. Bolotnik | Walter D. Pilkey
Optimal Protection from Impact, Shock and Vibration
E-Book
03/2001
1st Edition
CRC Press
€304.99
Available for download
Persons
Dimitry V Balandin, Nikolai N. Bolotnik, Walter D. Pilkey
Author
Russian Academy of Sciences, Moscow, Russia
University of Virginia, Charlottesville, USA
Content
Systems with Isolators and Problems from Optimizing Their Characteristics. Optimal Protection of Rectilinearly Moving Systems from an Instantaneous Impact. Optimal Protection of Rotating Objects from an Instantaneous Impact. Optimal Isolation for a Class of Disturbances. Optimization of Shock Isolators for an Object with Incompletely Prescribed Mass. Optimization of Vibration Isolation Systems. Optimal Damping of Transient Motion in Multi-Degree-of-Freedom Systems. Computational Methods for a Limiting Performance Analysis. Design of Optimal Shock Isolators. Is Optimal Shock Isolation Always Provided by a Constant Control Force?