A. Muszynska et P. Goldman, CHAOTIC RESPONSES OF UNBALANCED ROTOR-BEARING STATOR SYSTEMS WITH LOOSENESS OR RUBS, Chaos, solitons and fractals, 5(9), 1995, pp. 1683-1704
The first part of this paper presents results of numerical simulation
of the dynamic behavior of a one-lateral-mode unbalanced and radially
side-loaded rotor with either a loose pedestal (looseness in a station
ary joint), or with occasional rotor-to-stator rubbing. The nonlineari
ties of these systems (variable stiffness, impacting, and friction) ar
e associated with the rotor intermittent contacts with the stationary
element. The results, based on a newly developed local impact model [P
. Goldman and A. Muszynska, Analytical and experimental simulation of
loose pedestal dynamic effects on a rotating machine vibrational respo
nse, Rotating Machinery Dynamics, DE-Vol. 35, ASME, Miami, Florida, pp
. 11-17 (1991); P. Goldman and A. Muszynska, Analytical model of the i
mpact between rotating and nonrotating elements and its application in
rotor-to-stator rubbing, BRDRC Report 1, (1992); P. Goldman and A. Mu
szynska, Chaotic behavior of rotor-to-stator systems with rubs, ASME T
urbo EXPO Conference, 93-GT-34, Cincinnati, Ohio, Transactions of the
ASME (to appear); P. Goldman and A. Muszynska, Dynamic effects in mech
anical structures with gap and impacting: Order and chaos, Trans. of A
SME, J. Vibration and Acoustics (1994)] exhibit regular periodic vibra
tions of synchronous (1x) and subsynchronous (1/2x, 1/3x, ...) orders,
as well as chaotic vibration patterns of the rotor, all accompanied b
y higher harmonics. The second part of the paper presents experimental
vibration characteristics of rotors with looseness or rubs, Obtained
from rotor rigs. The results display similar patterns as those obtaine
d analytically.