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Abstrakty
The considered nonlinear system with an elastomer element is subjected to the harmonic excitation and undamped practically. The performed analysis confirms that there is possibility of irregular motion in the system, similarly as in reality chaotic motion in case of conservative and Hamiltonians systems. Such kind of motion seems to be specific to the non-linearity of elastomers for heavy loaded systems that are forced at the frequencies close to ones from the resonant zones.
Słowa kluczowe
Czasopismo
Rocznik
Tom
Strony
8--25
Opis fizyczny
Bibliogr. 8 poz., wykr.
Twórcy
autor
- Warsaw University of Technology
autor
- Warsaw University of Technology
Bibliografia
- 1. Boczkowska A., Babski K., Osiński J., Żach P., 2008, Identification of viscoelastic properties of hiperelastic materials, Polimery 7/8, 53, (2008), 554-550, in Polish.
- 2. Ward M., 1971, Mechanical properties of solid polymers, Wiley, New York (1971).
- 3. Warmiński J., 2010, Nonlinear normal modes of a self-excited system driven by parametric and external excitations, Nonlinear Dynamics 61 (4) (2010), 677-689.
- 4. Pascal M., 2012, New limit cycles of dry friction oscillators under harmonic load, Nonlinear Dynamics Online First™, 3 August 2012.
- 5. Chin C.M., Nayfeh A.H., 1997, Three-to-one internal resonances in hinged-clamped beams, Nonlinear Dynamics 12 (2) (1997), 129-154.
- 6. Dyk J., Krupa A., Osiński J., 1994, Analysis of chaos in systems with gears, Journal of Theoretical and Applied Mechanics, 32, 3, (1994), 549-56.
- 7. Schuster H.G., 1988, Deterministic Chaos, An Introduction , second revised edition, VCH Verlagsgesellschaft, Weinheim, (1988).
- 8. Żach P., Structural identification of the spring and damping quality for hyperelastic materials, Wydawnictwo ITER, Radom (2013), in Polish.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-9d06c6f6-f58a-4a62-a204-ecf43f9c376c