2008
DOI: 10.1002/ls.65
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Misalignment effects on steady‐state and dynamic behaviour of compliant journal bearings lubricated with couple stress fluids

Abstract: This work concerns the steady-state and dynamic analysis of misaligned compliant journal bearings considering the effects of couple stresses arising from the lubricant blended with polymer additives. Based on the Stokes micro-continuum theory, a modifi ed form of the Reynolds equation is derived. The displacement fi eld at the fl uid fi lm-bearing liner interface due to pressure forces is determined using the elastic thin liner model. The effects of the misalignment and the couple stress parameters on static a… Show more

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Cited by 25 publications
(25 citation statements)
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References 18 publications
(15 reference statements)
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“…Assuming that small harmonic whirling of the journal within the bearing with frequency υ * , we can express the instantaneous position of the journal center as ε=ε0+ε1eitaliciγtruet˜0.25emand0.25emϕ=ϕ0+ϕ1eitaliciγtruet˜,i=1, where ε 0 and φ 0 are the eccentricity ratio and attitude angle of the journal center at static equilibrium position, respectively, and ε 1 and φ 1 are the amplitudes of eccentricity ratio and attitude angle in dynamic motion, respectively. The parameter γ = υ * / ω is the excitation frequency ratio.…”
Section: Hydrodynamic Lubrication Equations By Contaminated Lubricantsmentioning
confidence: 99%
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“…Assuming that small harmonic whirling of the journal within the bearing with frequency υ * , we can express the instantaneous position of the journal center as ε=ε0+ε1eitaliciγtruet˜0.25emand0.25emϕ=ϕ0+ϕ1eitaliciγtruet˜,i=1, where ε 0 and φ 0 are the eccentricity ratio and attitude angle of the journal center at static equilibrium position, respectively, and ε 1 and φ 1 are the amplitudes of eccentricity ratio and attitude angle in dynamic motion, respectively. The parameter γ = υ * / ω is the excitation frequency ratio.…”
Section: Hydrodynamic Lubrication Equations By Contaminated Lubricantsmentioning
confidence: 99%
“…The displacement field at the fluid film bearing liner interface due to pressure forces is determined using the elastic thin layer model (Winkler model). Compared to the finite element method, the main advantage of this elasticity model is its low‐computational time, the elastic deformations being only dependent on the local pressure . The nonlinear fluid‐structure interaction problem is solved numerically by means of an iterative procedure.…”
Section: Introductionmentioning
confidence: 99%
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“…For smooth surface compliant layer, the normal surface elastic compression δ s on a layer with a small thickness d compared with length of contact L can be related to the local pressure expressed p s according to the Winkler model by the following expression: δs=Csps=dE()1+ν0.25em()12ν1νpswhere E , ν and p s are the Young's modulus, the Poisson ratio and the pressure distribution of the stationary smooth surface, respectively. This model was validated by Boucherit et al . for small thickness bearing liner using three‐dimensional finite element method in the case of compliant finite length journal bearing.…”
Section: Problem Definition and Basic Equationsmentioning
confidence: 99%
“…where E, ν and p s are the Young's modulus, the Poisson ratio and the pressure distribution of the stationary smooth surface, respectively. This model was validated by Boucherit et al 18 for small thickness bearing liner using three-dimensional finite element method in the case of compliant finite length journal bearing. It is less time consuming as no computation is needed to obtain the elastic deformation.…”
Section: Couple Stress and Surface Roughness Effects On Ehl Contactmentioning
confidence: 99%