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linear oscillator with hysteretic damping.
The paper treats forced response of primary linear oscillator with vibro-impact energy sink.
Dynamical system under investigation in the current work is comprised of harmonically forced linear oscillator with attached nonlinear energy sink.
As an example of mechanical systems, a piecewise linear oscillator with parameter perturbation in stiffness and subject to external excitation is examined.
An electromechanical linear oscillator with a random ambient excitation and telegraphic noise parametric excitation is considered as an energy harvester model.
The periodically driven, linear oscillator with a simple dry friction is considered as a sampled problem to demonstrate the methodology presented in this paper.
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A new approach is presented for computing displacement histories of single linear oscillators with arbitrarily light damping and general forcing of particular use for efficient Monte Carlo simulation of modal systems with ultra-light damping and very broadband non-Gaussian excitation.
The local stability of approximate periodic solutions and period-doubling bifurcations in a harmonically forced non-linear oscillator with symmetric elastic and inertia non-linearities are studied analytically and numerically.
The overall BZ reaction progresses in the form of a non-linear oscillator with several intermediary steady-state sub-reactions contained in a reaction volume.
Chaotic vibrations of a harmonically excited non-linear oscillator with Coulomb damping are investigated by numerical solution in a range of excitation frequencies.
The periodic solutions of a non-linear oscillator with unsymmetric restoring force and harmonic excitation are studied by means of harmonic balance using an arbitrary number of modes in the assumed solution.
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