Rotordynamics ’92 1992
DOI: 10.1007/978-1-4471-1979-1_23
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Response of a Discontinuously Nonlinear Rotor System

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Cited by 8 publications
(6 citation statements)
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“…Various au-~ thors have studied effects of rotorstator-rub situations similar to this case [12], [9] and [10]. Phenomena like rotor-sub-synchronous vibrations and partly even chaos-like motions have been reported for such Figure 9: Non-stationary deflection of a Jeffcott rotor with non-centric retainer bearing a misalignment.…”
Section: Rotor With Non-centric Retainer Bearingmentioning
confidence: 95%
See 1 more Smart Citation
“…Various au-~ thors have studied effects of rotorstator-rub situations similar to this case [12], [9] and [10]. Phenomena like rotor-sub-synchronous vibrations and partly even chaos-like motions have been reported for such Figure 9: Non-stationary deflection of a Jeffcott rotor with non-centric retainer bearing a misalignment.…”
Section: Rotor With Non-centric Retainer Bearingmentioning
confidence: 95%
“…Particular emphasis is put on the sensitivity of the theoretical results to variations of the contact model. Although highly irregular and chaos-like motions caused by rotor-stator impacts have been reported by different authors ( [9], [10], and others), they turn out to be of minor significance for rotors with retainer bearings. A simple model for a rotor in a retainer bearing also used in [11] is shown in figure 1: The Jeffcott rotor consists of an elastic and massless shaft (stiffness kw), which carries an unbalanced disk (mass mw, mass eccentricity CM, damping factor bw).…”
Section: Introductionmentioning
confidence: 90%
“…Muszynska lately completed his model by adding an elastic recovery coefficient which represents the energy lost when rub-impact happens. Gonsalves et al (1995) proved that a nonlinear rub-impact rotor system with bias has complicated motions with different system parameters. In this section, oil-film force (Jing et al, 2005;Adiletta et al, 1996) is introduced.…”
Section: Rub-impactmentioning
confidence: 99%
“…Predictions of periodic orbits can be made using harmonic balance methods, based on the rotational frequency, as well as arc length continuation methods [11,12]. F urther studies of these vibration modes are concentrated on non-linear response analyses to identify parametric boundaries for bifurcation and chaotic motion [13,14]. A distinguishing feature of many of these case studies is the presence of radial anisotropy in the rotor system, due to bearing characteristics, misalignment or external loading.…”
Section: B B Wmentioning
confidence: 99%