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Babitsky, Vladimir; Krupenin, V.L. - Vibration of Strongly Nonlinear Discontinuous Systems - 9783642074714 - V9783642074714
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Vibration of Strongly Nonlinear Discontinuous Systems

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Description for Vibration of Strongly Nonlinear Discontinuous Systems Paperback. Translator(s): Veprik, A. Series: Foundations of Engineering Mechanics. Num Pages: 418 pages, biography. BIC Classification: PBW; TGB; TGMD4. Category: (P) Professional & Vocational. Dimension: 235 x 155 x 21. Weight in Grams: 646.
Among the wide diversity of nonlinear mechanical systems, it is possible to distinguish a representative class of the systems which may be characterised by the presence of threshold nonlinear positional forces. Under particular configurations, such systems demonstrate a sudden change in the behaviour of elastic and dissipative forces. Mathematical study of such systems involves an analysis of equations of motion containing large-factored nonlinear terms which are associated with the above threshold nonlinearity. Due to this, we distinguish such discontinuous systems from the much wider class of essentially nonlinear systems, and define them as strongly nonlinear systems'. The vibration occurring in ... Read more

Product Details

Format
Paperback
Publication date
2010
Publisher
Springer-Verlag Berlin and Heidelberg GmbH & Co. KG Germany
Number of pages
418
Condition
New
Series
Foundations of Engineering Mechanics
Number of Pages
402
Place of Publication
Berlin, Germany
ISBN
9783642074714
SKU
V9783642074714
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15

Reviews for Vibration of Strongly Nonlinear Discontinuous Systems
From the reviews of the first edition: "This is a very useful book for the analysis of vibro-impact systems. It is written in the great Russian tradition of mechanics entwined with mathematics, but the fundamental introductions of the chapters always lead to explicit calculational schemes. … As a whole this book is a good introduction ... Read more

Goodreads reviews for Vibration of Strongly Nonlinear Discontinuous Systems


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