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Roughness-Induced Shear- and Squeeze-Film Effects in Magnetic Recording-Part I: Analysis
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Bhushan, B.1
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Roughness-Induced Shear- and Squeeze-Film Effects in Magnetic Recording-Part II: Applications
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Bhushan, B.1
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The Influence of the Molecular Mean Free Path on the Performance of Hydrodynamic Gas Lubricated Bearings
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Burgdorfer, A.1
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Analysis of Ultra-Thin Gas Film Lubrication Based on Linearized Boltzmann Equation: First Report-Derivation of a Generalized Lubrication Equation Including Thermal Creep Flow
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Fukui, S., and Kaneko, R., 1988a, “Analysis of Ultra-Thin Gas Film Lubrication Based on Linearized Boltzmann Equation: First Report-Derivation of a Generalized Lubrication Equation Including Thermal Creep Flow,” ASME Journal of Tribology, Vol. 110, pp. 253.
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Fukui, S.1
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0023702413
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Experimental Investigation of Externally Pressurized Bearings Under High Knudsen Number Condition
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Fukui, S.1
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6
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Scanning Near-Field Acoustic Microscopy
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Hayashi, T.1
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Evaluation of Energy Dissipation Mechanisms in Vibrational Microactuators
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A New Modified Reynolds Equation for Ultrathin Film Gas Lubrication
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Effects of Roughness Orientations on Thin Film Lubrication of Magnetic Recording System
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Li, W. L., Weng, C. I., and Hwang, C. C., 1995, “Effects of Roughness Orientations on Thin Film Lubrication of Magnetic Recording System,” Journal of Physics D: Applied Physics, pp. 1011-1021.
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Modified Average Reynolds Equation for Ultra-Thin Film Gas Lubrication Considering Roughness Orientations at Arbitrary Knudsen Numbers
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Effect of the Hydrodynamic Bearing on Rotor/Stator Contact in a Ring-Type Ultrasonic Motor
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Maeno, T., and Bogy, D. B., 1992, “Effect of the Hydrodynamic Bearing on Rotor/Stator Contact in a Ring-Type Ultrasonic Motor,” IEEE Trans. Ultrason. Ferroelec., Free., Contr., Vol. UFFC-39, p. 675.
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13
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85004613252
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The Static and Dynamic Characteristics of the Spiral-Grooved Thrust Bearing, ASME
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Malanoski, S. B., and Pan, C. H. T., 1965, “The Static and Dynamic Characteristics of the Spiral-Grooved Thrust Bearing,” ASME Journal of Basic Engineering, Vol. 87, pp. 547-558.
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Malanoski, S.B.1
Pan, C.H.T.2
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14
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0029105560
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Asymptotic Analysis of Ultra-Thin Gas Squeeze Film Lubrication for Infinitely Large Squeeze Number (Extension of Pans Theory to the Molecular Gas Film Lubrication Equation)
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Matsuda, R., and Fukui, S„ 1995, “Asymptotic Analysis of Ultra-Thin Gas Squeeze Film Lubrication for Infinitely Large Squeeze Number (Extension of Pan’s Theory to the Molecular Gas Film Lubrication Equation),” ASME Journal of Tribology, Vol. 117, pp. 9-15.
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85025215379
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Ultra-Thin Gas Squeeze Film Characteristics for Finite Squeeze Numbers
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Matsuda, R., and Fukui, S., 1996, “Ultra-Thin Gas Squeeze Film Characteristics for Finite Squeeze Numbers,” ASME Journal of Tribology, Vol. 118, pp. 201-205.
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Matsuda, R.1
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16
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Analysis and Its Experimental Verification of Motion of Mass Supported on Compressible Squeeze Film
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On Asymptotic Analysis of Gaseous Squeeze-Film Bearings
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Theory and Experiments of Squeeze-Film Gas Bearings, Part 1: Cylindrical Journal Bearing
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Pan, C. H. T., Malanoski, S. B., Broussard, Jr., P. H., and Burch, J. L., 1966, “Theory and Experiments of Squeeze-Film Gas Bearings, Part 1: Cylindrical Journal Bearing,” ASME Journal of Basic Engineering, pp. 191-198.
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Pan, C.H.T.1
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Average Flow Model for Determining Effects of Three-dimensional Roughness on Partial Hydrodynamic Lubrication
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Patir, N.1
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85024528867
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Compressible Squeeez Films and Squeeze Bearings
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Salbu, E.O.J.1
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Squeeze Film Damping in Microelectromechanical Systems
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DSC, Micromechanical Systems
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Zhang, L., Cho, D., Shiraishi, H., and Trimmer, W., 1992, “Squeeze Film Damping in Microelectromechanical Systems,” ASME 1992, DSC-Vol. 40, Micromechanical Systems, pp. 149-160.
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