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- W937634213 abstract "The first part of this work presents a general stability analysis of periodic motions for a class of harmonically excited oscillators, possessing viscous and dry friction damping properties. The presence of constant damping terms in the equation of motion introduces acceleration discontinuities and makes possible the appearance of finite time intervals where the oscillator is stuck at the same position. Harmonic and subharmonic motions with an arbitrary number of solution pieces are examined. The analysis takes advantage of the fact that the exact solution form for any solution piece included between two consecutive zero velocity values is known. It is based on the derivation of a matrix relation which determines how an arbitrary but small perturbation of a periodic solution propagates from the beginning to the end of a response period. Then, results obtained by bifurcation analysis of the periodic solutions are also presented. At the end, some of the analytical predictions are confirmed by considering an example mechanical oscillator with a dual-rate damper and Coulomb friction." @default.
- W937634213 created "2016-06-24" @default.
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- W937634213 date "1999-01-01" @default.
- W937634213 modified "2023-09-24" @default.
- W937634213 title "Dynamics of Piecewise Linear oscillators with Viscous and Constant Damping" @default.
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- W937634213 doi "https://doi.org/10.1007/978-94-011-4275-5_22" @default.
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