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  • Dynamical behaviour of soft impact oscillator is multifarious with plenty of manifold behaviour kinds commensurated with system parameters. The stability analysis of soft impact oscillator is very important for dynamic investigation. Floquet theory or Ljapunov exponent approach can be applied in numerical integration. However, contrary to numerical integration results processing, the analytic-numerical approaches give better view of the dynamical nub despite its' facing mutual very diverse terms. Approaches based on eigenvalue problem and small difference method presented in authors past papers are eked out with this contribution. This paper aim is to obtain the result of the local stability investigation approaches in analytical form.
  • Dynamical behaviour of soft impact oscillator is multifarious with plenty of manifold behaviour kinds commensurated with system parameters. The stability analysis of soft impact oscillator is very important for dynamic investigation. Floquet theory or Ljapunov exponent approach can be applied in numerical integration. However, contrary to numerical integration results processing, the analytic-numerical approaches give better view of the dynamical nub despite its' facing mutual very diverse terms. Approaches based on eigenvalue problem and small difference method presented in authors past papers are eked out with this contribution. This paper aim is to obtain the result of the local stability investigation approaches in analytical form. (en)
Title
  • Analytical approaches of local stability investigation applied to piecewise linear vibrating system - Kelvin-Voigt impact oscillator.
  • Analytical approaches of local stability investigation applied to piecewise linear vibrating system - Kelvin-Voigt impact oscillator. (en)
skos:prefLabel
  • Analytical approaches of local stability investigation applied to piecewise linear vibrating system - Kelvin-Voigt impact oscillator.
  • Analytical approaches of local stability investigation applied to piecewise linear vibrating system - Kelvin-Voigt impact oscillator. (en)
skos:notation
  • RIV/61388998:_____/02:51020171!RIV/2003/GA0/A51003/N
http://linked.open.../vavai/riv/strany
  • 199;206
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  • P(GA101/00/0170), Z(AV0Z2076919)
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  • 638161
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  • RIV/61388998:_____/02:51020171
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  • nonlinear systems; local stability; analytical solution (en)
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  • [5283421C643B]
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  • Nečtiny [CZ]
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  • Plzeň
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  • Výpočtová mechanika.
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  • Kocanda, Lubomír
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number of pages
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  • Západočeská univerzita v Plzni
https://schema.org/isbn
  • 80-7082-903-6
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