Titlebook: Random vibrations of elastic systems; V. V. Bolotin,H. H. E. Leipholz Book 1984 Springer Science+Business Media Dordrecht 1984 development

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Methods in the Theory of Random Vibrations,s of continuous systems as well as methods for systems with a finite number of degrees of freedom are considered. Many of these methods are used in other fields of applied mathematics, such as, for instance, the theory of automatic control, statistical radiophysics, radioengineering and others. Here

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增強(qiáng)

The Asymptotic Method in the Theory of Random Vibrations of Continuous Systems,or obtaining numerical results and qualitative conclusions. The application of this method requires summation of the contributions of all the modes of natural vibrations excited by a random loading. If the time spectrum of a loading is sufficiently wide, and the spectrum of the natural frequencies o

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compose

Random Vibrations of Nonlinear Systems,sition of solutions is generally not applicable to nonlinear systems as is the case in the classical theory of vibrations. In deterministic problems, this is manifested by the appearance of fractional, multiple, and combinative resonances when large-amplitude vibrations are sustained at a ratio of f

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Commodious

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Random vibrations of elastic systems978-94-017-2842-3Series ISSN 0924-2112

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