A single-degree-of-freedom system with the parallel presence of a linear spring, a viscous damper and a contact dry friction device is studied here. The mass may slide or stick on the belt when the driver moves periodically or at a constant speed. We derive closed-form solutions according to a more
Dynamic equilibria and oscillations of a periodically stimulated excitable system
β Scribed by David Brown; Jonathan P.A. Foweraker; Robert W. Marrs
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 601 KB
- Volume
- 5
- Category
- Article
- ISSN
- 0960-0779
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π SIMILAR VOLUMES
The self-excited oscillations of an oscillator which is coupled by dry friction to a base moving at a constant velocity (Fig. 1) is considered. It is assumed that the coefficient of sliding frictionff is constant and that the coefficient of static friction is a pie, cew~linear function of the durati
Offshore systems often exhibit distinctly nonlinear phenomena. Even when excited periodically by waves, they show responses ranging from harmonic or subharmonic to chaotic motion. Depending on the system's parameters, these different types of responses can be coexisting, which makes the initial cond
this paper, we consider a general multimolecular reaction system, which appears in biochemistry as a theoretical problem of concentration kinetics and in mathematics as a special polynomial vector field of high degree. We shall investigate its global dynamics and discuss existence and nonexistence o