Another mechanical model of parametrically excited pendulum and stabilization of its inverted equilibrium position Anton O. Belyakov 1 Lomonosov Moscow State University 2 Vienna University of Technology 8th European Nonlinear Dynamics Conference (ENOC 2014) Vienna, July 7, 2014 Scheme of a parametric pendulum y O l (t ) - g m 2 r1 + m 2 Equations of motion mr 2 1 d d2 + c1 + m g l (t ) sin () = 0 dt 2 dt (1) Dimensionless equation Three dimensionless parameters and ...
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Ссылки http://belyakov.imec.msu.ru/papers/ENOC2014Presentation.pdf -- 707.6 Кб -- 26.09.2014 Похожие документы
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Ссылки http://ocean.phys.msu.ru/courses/stathyd/2005%20Smyth%20et%20al.%2C%20Differential%20diffusion%20in%20breaking%20Kelvin-Helmholtz%20billows.pdf -- 2298.1 Кб -- 11.11.2009 Похожие документы
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Ссылки http://www.msu.ru/en/admissions/general-programs/docs/FACULTY%20OF%20GLOBAL%20STUDIES.pdf -- 1512.1 Кб -- 23.03.2016
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Ссылки http://fgp.msu.ru/wp-content/uploads/2014/06/Academic-Guide-for-FGS-MSU.pdf -- 1512.1 Кб -- 27.06.2014 Похожие документы
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