Quantifying Chaos by Various Computational Methods. Part 2: Vibrations of the Bernoulli–Euler Beam Subjected to Periodic and Colored Noise

Quantifying Chaos by Various Computational Methods. Part 2: Vibrations of the Bernoulli–Euler Beam Subjected to Periodic and Colored Noise

書誌詳細
Parent link:	Entropy Vol. 20.— 2018.— [170, 13 p.]
団体著者:	Национальный исследовательский Томский политехнический университет Институт кибернетики Кафедра инженерной графики и промышленного дизайна Научно-учебная лаборатория 3D моделирования
その他の著者:	Awrejcewicz J. Jan, Krysko A. V. Anton Vadimovich, Erofeev N. P. Nikolay Pavlovich, Dobriyan V. V. Vitaly Vyacheslavovich, Barulina M. A. Marina Aleksandrovna, Krysko V. A. Vadim
要約:	Title screen In this part of the paper, the theory of nonlinear dynamics of flexible Euler–Bernoulli beams (the kinematic model of the first-order approximation) under transverse harmonic load and colored noise has been proposed. It has been shown that the introduced concept of phase transition allows for further generalization of the problem. The concept has been extended to a so-called noise-induced transition, which is a novel transition type exhibited by nonequilibrium systems embedded in a stochastic fluctuated medium, the properties of which depend on time and are influenced by external noise. Colored noise excitation of a structural system treated as a system with an infinite number of degrees of freedom has been studied.
言語:	英語
出版事項:	2018
主題:	электронный ресурс труды учёных ТПУ geometric nonlinearity Bernoulli–Euler beam colored noise noise induced transitions true chaos Lyapunov exponents wavelets
オンライン･アクセス:	https://doi.org/10.3390/e20030170
フォーマット:	電子媒体図書の章
KOHA link:	https://koha.lib.tpu.ru/cgi-bin/koha/opac-detail.pl?biblionumber=666984

インターネット

https://doi.org/10.3390/e20030170