2013
DOI: 10.1177/1350650112474394
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An improved Yasutomi correlation for viscosity at high pressure

Abstract: The Yasutomi temperature–pressure–viscosity correlation is attractive for elastohydrodynamic lubrication analysis because it does not require an equation of state for the liquid. However, the original Yasutomi correlation suffers from the appearance of a zero in the function describing the pressure dependence of the relative free volume thermal expansivity. When the original correlation is employed, a liquid with a high inflection pressure lacks the inflection in the predicted pressure–viscosity behavior and a… Show more

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Cited by 66 publications
(47 citation statements)
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“…The curves fitted to the data in Fig. 10 represent the improved Yasutomi model [37] below. An equation of state is not necessary to apply this correlation.…”
Section: Linear Dependence Of Shear Stress On Pressurementioning
confidence: 99%
“…The curves fitted to the data in Fig. 10 represent the improved Yasutomi model [37] below. An equation of state is not necessary to apply this correlation.…”
Section: Linear Dependence Of Shear Stress On Pressurementioning
confidence: 99%
“…Based on the finite element method, the numerical model solves simultaneously the Reynolds, the solids deformation and the load balance equations. Typically, the Reynolds equation was solved using 2×10 4 degrees of freedom and the convergence was achieved when a relative deviation lower than 10 the Newtonian viscosity follows a modified WilliamsLandel-Ferry (WLF) correlation [16] and the density varies according to the Murnaghan [17] equation. Both constitutive equations were fitted to independent characterizations carried out with high pressure devices, see Ref.…”
Section: Models and Conditionsmentioning
confidence: 99%
“…(1). A brief summary of the authors' experience in the matter shows that this dependence can be successfully described with one of two equations of state, namely the Tait [21,22] or the Murnaghan [23] expressions for the density variations, and one of the three viscosity-pressure-temperature relationships, the extended Doolittle [24], the Bair and Casalini [25] or the modified WLF equations [3,26]. Comparisons quantitatively consistent with experiments conducted under various EHD operating conditions and lubricants proved the combinations of these equations to be relevant for accurately predicting film thickness and traction.…”
Section: Viscosity-pressure Dependence and Viscositypressure Coefficimentioning
confidence: 99%