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TECHNICAL PAPERS

Axial Load Effect on Contact Fatigue Life of Cylindrical Roller Bearings

[+] Author and Article Information
Wangquan (Winston) Cheng, Shan Shih, John Grace

ArvinMeritor, 2135 W. Maple Road, Troy, MI 48084

Wenke Tu

Henan University of Science & Technology, Henan, China

J. Tribol 126(2), 242-247 (Apr 19, 2004) (6 pages) doi:10.1115/1.1614823 History: Received February 25, 2003; Revised July 29, 2003; Online April 19, 2004
Copyright © 2004 by ASME
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References

Harris,  T. A., Kotzalas,  M. N., and Yu,  W. K., 1998, “On the Causes and Effects of Roller Skewing in Cylindrical Roller Bearings,” STLE Tribol. Trans., 41, pp. 572–578.
Lundberg, G., and Palmgren, A., 1952, “Dynamic Capacity of Roller Bearing,” Acta Polytech. Mechanical Engineering Series 2, No. 4.
Harris, T. A., 1991, Rolling Bearing Analysis, 3rd Edition, John Wiley & Sons, New York.
Fernlund,  I., and Synek,  V., 1967, “Influence of Axial Loads on The Life of Cylindrical Roller Bearings,” SKF, the Ball Bearing Journal, No. 151, pp. 21–26.
Brandlein,  J., 1972, “The Fatigue Life of Axially Loaded Cylindrical Roller Bearings,” FAG, Ball and Roller Bearing Engineering, 1, pp. 7–11.
Ioannides,  E., and Harris,  T., 1985, “A New Fatigue Life Model for Rolling Bearings,” ASME J. Tribol., 107, pp. 367–378.
Cheng, W., Cheng, H. S., and Yasuda, Y., 1994, “Wear and Life Prediction of Cam Roller Follower,” SAE 940822.
Cheng,  W., Cheng,  H. S., Mura,  T., and Keer,  L., 1994, “Micromechanics Modeling of Crack Initiation Under Contact Fatigue,” ASME J. Tribol., 37, pp. 2–9.
Mura,  T., and Nakasone,  Y., 1990, “A Theory of Fatigue Crack Initiation in Solids,” ASME J. Appl. Mech., 57, pp. 1–6.
Cheng,  W., and Cheng,  H. S., 1997, “Semi-Analytical Modeling of Crack Initiation Dominant Contact Fatigue Life for Roller Bearings,” ASME J. Tribol., 119, pp. 233–240.

Figures

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Roller bearing with flanges on both inner and outer races
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Loading condition of a roller in loading zone, 0≤ψ≤ψH
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Three contact zones of a roller bearing inner race
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Loading condition of a roller in loading zone, ψH<ψ≤ψG
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Roller condition in nonloading zone, ψG<ψ≤π
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Comparison of Fernlund-Synek model and Brandlien model predictions
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Loading zone angles ΨH and ΨG as functions of parameter t
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K factor effect on equivalent dynamic load
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Comparison of different model predictions of the rotating race dynamic load

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