Effect of possible rotor deformation on the probability of face contact for a liquid film bearing

The possibility of face contact is examined for a coaxial rotor-stator bearing in dynamic motion constrained by a highly rotating very thin liquid film. A modified Reynolds equation for pressurised flow is coupled to the bearing structure leading to determination of the bearing gap from solving a no...

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Main Authors: Bailey, N.Y., Hibberd, Stephen, Power, H.
Format: Article
Published: Elsevier 2017
Subjects:
Online Access:https://eprints.nottingham.ac.uk/41322/
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author Bailey, N.Y.
Hibberd, Stephen
Power, H.
author_facet Bailey, N.Y.
Hibberd, Stephen
Power, H.
author_sort Bailey, N.Y.
building Nottingham Research Data Repository
collection Online Access
description The possibility of face contact is examined for a coaxial rotor-stator bearing in dynamic motion constrained by a highly rotating very thin liquid film. A modified Reynolds equation for pressurised flow is coupled to the bearing structure leading to determination of the bearing gap from solving a nonlinear second-order non-autonomous ordinary differential equation. Periodic solutions are found via a mapping solver. Rotor deformation is parametrised by a coning angle and considered a random variable. The method of derived distributions is used to quantify variation in coning angle and examine the probability of rotor-stator contact. Additionally, effects of possible destabilising random aspects on the axial rotor oscillations are investigated. Exact solutions for probability of contact are obtained for various bearing configurations.
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spelling nottingham-413222020-05-04T19:57:20Z https://eprints.nottingham.ac.uk/41322/ Effect of possible rotor deformation on the probability of face contact for a liquid film bearing Bailey, N.Y. Hibberd, Stephen Power, H. The possibility of face contact is examined for a coaxial rotor-stator bearing in dynamic motion constrained by a highly rotating very thin liquid film. A modified Reynolds equation for pressurised flow is coupled to the bearing structure leading to determination of the bearing gap from solving a nonlinear second-order non-autonomous ordinary differential equation. Periodic solutions are found via a mapping solver. Rotor deformation is parametrised by a coning angle and considered a random variable. The method of derived distributions is used to quantify variation in coning angle and examine the probability of rotor-stator contact. Additionally, effects of possible destabilising random aspects on the axial rotor oscillations are investigated. Exact solutions for probability of contact are obtained for various bearing configurations. Elsevier 2017-05 Article PeerReviewed Bailey, N.Y., Hibberd, Stephen and Power, H. (2017) Effect of possible rotor deformation on the probability of face contact for a liquid film bearing. Tribology International, 109 . pp. 297-310. ISSN 1879-2464 Reynolds equation; Method of derived distribution; Probability density function; Face contact http://www.sciencedirect.com/science/article/pii/S0301679X16305163 doi:10.1016/j.triboint.2016.12.032 doi:10.1016/j.triboint.2016.12.032
spellingShingle Reynolds equation; Method of derived distribution; Probability density function; Face contact
Bailey, N.Y.
Hibberd, Stephen
Power, H.
Effect of possible rotor deformation on the probability of face contact for a liquid film bearing
title Effect of possible rotor deformation on the probability of face contact for a liquid film bearing
title_full Effect of possible rotor deformation on the probability of face contact for a liquid film bearing
title_fullStr Effect of possible rotor deformation on the probability of face contact for a liquid film bearing
title_full_unstemmed Effect of possible rotor deformation on the probability of face contact for a liquid film bearing
title_short Effect of possible rotor deformation on the probability of face contact for a liquid film bearing
title_sort effect of possible rotor deformation on the probability of face contact for a liquid film bearing
topic Reynolds equation; Method of derived distribution; Probability density function; Face contact
url https://eprints.nottingham.ac.uk/41322/
https://eprints.nottingham.ac.uk/41322/
https://eprints.nottingham.ac.uk/41322/