Chaotic and Periodic Motions in a Vibro-Impacting System
β Scribed by KOTERA, Tadashi; SHINTANI, Masanori
- Book ID
- 121351732
- Publisher
- The Japan Society of Mechanical Engineers
- Year
- 2003
- Tongue
- English
- Weight
- 586 KB
- Volume
- 46
- Category
- Article
- ISSN
- 1344-7653
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π SIMILAR VOLUMES
The motion of a point mass on a spring with friction and with the condition of absolutely elastic impact against the arresting devices is investigated. The sufficient conditions for chaotic oscillations are derived analytically for the problem considered. The mechanism by which such oscillations ari
Two typical vibro-impact systems are considered. The periodic-impact motions and Poincare Β΄maps of the vibro-impact systems are derived analytically. A center manifold theorem technique is applied to reduce the Poincare Β΄map to a twodimensional one, and the normal form map associated with 1:4 strong
A two-degree-of-freedom (d.o.f.) impact system with proportional damping is considered. The maximum displacement of one of the masses is limited to a threshold value by a rigid wall, which gives rise to a non-linearity in the system. A limiting case of a dynamical problem arising in the mechanical s