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Agnes Muszynska

Researcher at Dynamics Research Corporation

Publications -  35
Citations -  1112

Agnes Muszynska is an academic researcher from Dynamics Research Corporation. The author has contributed to research in topics: Rotor (electric) & Bearing (mechanical). The author has an hindex of 14, co-authored 35 publications receiving 1050 citations.

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Whirl and whip—Rotor/bearing stability problems

TL;DR: In this paper, a mathematical model of an unloaded symmetric rotor supported by one rigid and one fluid lubricated bearing is proposed, where the rotor model is represented by generalized (modal) parameters of its first bending mode.
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Chaotic responses of unbalanced rotor/bearing/stator systems with looseness or rubs

TL;DR: Goldman and Muszynska as discussed by the authors presented 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 stationary joint), or with occasional rotor-to-stator rubbing.
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Stability of whirl and whip in rotor/bearing systems

TL;DR: In this article, it is shown that the rotor self-excited vibrations (known as oil whirl and oil whip) due to fluid dynamic forces generated in the oil-lubricated bearing, can exhibit multiple regimes.
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Frequency-swept rotating input perturbation techniques and identification of the fluid force models in rotor/bearing/seal systems and fluid handling machines

TL;DR: In this paper, a comparison between two periodic frequency-swept perturbation methods applied in identification of fluid forces of rotating machines is presented, based on the existence and strength of the circumferential flow most often generated by the shaft rotation.
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Chaotic Behavior of Rotor/Stator Systems With Rubs

TL;DR: In this paper, the dynamic behavior of externally excited rotor/stator systems with occasional, partial rubbing conditions is described. And the results of numerical simulations are presented in the form of bifurcation diagrams, rotor lateral vibration time, base waves, and orbits.