Probabilistic Stress-Life (P-S-N) Study on Bearing Steel Using Alternating Torsion Life Test

Tribology Transactions

Volumn 52, Issue 6, 2009, Pages 807-816

  Shimizu, Shigeo ^a   Tsuchiya, Kazuo ^a   Tosha, Katsuji ^a  

^a MEIJI UNIVERSITY   (Japan)

Author keywords

Alternating Torsion; Bearing Steel; Fatigue Limit; Log Normal Distribution; P S N Curve; Rolling Bearings; Rolling Contact Fatigue; Weibull Distribution Function; W hler Curve

Indexed keywords

BEARINGS (MACHINE PARTS); DISTRIBUTION FUNCTIONS; NORMAL DISTRIBUTION; ROLLER BEARINGS; SHEAR STRESS; SHEARING; TORSIONAL STRESS;

BEARING STEELS; FATIGUE LIMIT; LOG-NORMAL DISTRIBUTION; P-S-N CURVES; ROLLING BEARINGS; ROLLING CONTACT FATIGUE;

WEIBULL DISTRIBUTION;

EID: 78649461420     PISSN: 10402004     EISSN: 1547397X     Source Type: Journal    
DOI: 10.1080/10402000903125345     Document Type: Article

References (19)

1. Palmgren, A. (1924), “Die Lebensdauer von Kugellagern” The Service Life of Ball Bearings, Zeitschrift des Vereines Deutscher Ingenieure, 68, 14, pp 339-341 (NASA TT-F-13460,1971).
2. Palmgren, A. (1937), “Om kullagrens barformaga och livslangd” [On the Carrying Capacity and Life of Ball Bearings], Teknisk Tidskrift, Mek1936, h.2, (in Swedish) and The Ball Bearing Journal, 3, pp 34-44.
3. Lundberg, G. and Palmgren, A. (1947), “Dynamic Capacity of Rolling Bearings,” IVA Handlingar, 196, 13, pp 16-19.
4. Ioannides, E. and Harris, T.A. (1985), “New Fatigue Life Model for Rolling Bearings,” J. Tribol. Trans. ASME, 107, 3, pp 367-378.
5. ISO, Amendment 2. (2000), “Rolling Bearings-Dynamic Load Ratings and Rating Life, Life Modification Factor,” ISO 281.
6. ISO (2002), “Rolling Bearings-Dynamic Load Ratings and Rating Life, Amendment 2,” ISO-281/2.
7. Barnsby, R. (2003), Life Ratings for Modern Rolling Bearings-A Design Guide for the Application of International Standard ISO 281/2. ASME International and Co-published with STLE, New York
8. ISO 281(2007), “Rolling Bearings-Dynamic Load Ratings and Rating Life,” 2nd Ed. 2007-02-15, Ref. No. ISO 281(E).
9. Ioannides, E., Bergling, G. and Gabelli, A. (1999), “An Analytical Formulation for the Life of Rolling Bearings,” Acta Polytechnica Scandinavica, Mechanical Engineering Series, 137, pp 9-12, 21-24, Finland, 1999.
10. Shimizu, S. (2005), “Fatigue Limit Concept and Life Prediction Model for Rolling Contact Machine Elements,” STLE, Tribology & Lubrication Technology, 5, pp 32-41.
11. Shimizu, S. (2005), “P-S-N/P-F-L Curve Approach Using 3-Parameter Weibull Distribution Function for Life and Fatigue Analysis of Structural and Rolling Contact Component,” STLE, Tribology Trans., 48, 4, pp 576-582.
12. Zaretsky E.V., Poplawski, J.V. and Root, L.E. (2007), “Reexamination of Ball-Race Conformity Effects on Ball Bearing Life,” STLE, Tribology Trans., 50, 3, pp 336-349.
13. Tosha, K., Ueda, D., Shimoda, H. and Shimizu, S. (2007), “A Study on P-S-N Curve for Rotating Bending Fatigue Test for Bearing Steel,” STLE, Tribology Trans., 51, 2, pp 166-172.
14. Sakai, M. (2007), “Review and Prospects for Current Studies on Very High Cycle Fatigue of Metallic Materials for Machine Structural Use,” Proceedings ofVHCF-4, TMS (The Minerals, Metals & Materials Society), pp 3-12.
15. Shimizu, S. (2000), “P-S-N Curves Model for Rolling Contact Machine Elements,” JAST, Proceedings of the International Tribology Conference, Nagasaki, 3, pp 1767-1772.
16. Wohler A. (1870), “Uber die Festigkeits-Versuche mit Eisen und Stahl,” Zeitschrift fur Bauwesen, 20, pp 74-106.
17. Abernethy B. (1966), The New Weibull Handbook. (1966) 2nd ed. Gulf Publishing Co., Houston, TX.
18. Weibull, W. (1939), “A Statistical Theory of the Strength of Materials,” TVA Handlinger, 151, pp 2, 28, 95.
19. Lundberg, G. and Palmgren, A. (1952), “Dynamic Capacity of Roller Bearings,” TVA Handlingar, 210, pp 6.