The rotations of a pendulum excited by a high-frequency harmonic variation of its length-Reference-Cited by-同舟云学术

The rotations of a pendulum excited by a high-frequency harmonic variation of its length

Published:2012-01 Issue:4 Volume:76 Page:388-392
ISSN:0021-8928
Container-title:Journal of Applied Mathematics and Mechanics
language:en
Short-container-title:Journal of Applied Mathematics and Mechanics

Author:

Markeyev A.P.

Publisher

Elsevier BV

Subject

Applied Mathematics,Mechanical Engineering,Mechanics of Materials,Modeling and Simulation

Reference12 articles.

1. Periodic solutions of a Poincaré canonical system with one degree of freedom;Markeyev;Pis’ma v Astron Zh,1985

2. A qualitative investigation of the stability of the oscillations and rotations in second-order parametrically excited non-linear systems;Zevin;Izv Ross Akad Nauk MTT,1983

3. A qualitative investigation of the oscillations of a pendulum with periodically varying length and a mathematical model of a swing;Zevin;J Appl Math Mech,2007

4. Parametric oscillations and the stability of systems with large-modulation coefficient;Akulenko;Izv Ross Akad Nauk MTT,2008

5. The dynamics of swings;Seyranian;Dokl Ross Akad Nauk,2008

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