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Original Articles

Evaluating Weibull Endurance Data by the Method of Maximum Likelihood

Pages 189-202 | Published online: 25 Mar 2008

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Read on this site (9)

JohnI. McCool & Raymond Valori. (2009) Evaluating the Validity of Rolling Contact Fatigue Test Results. Tribology Transactions 52:2, pages 223-230.
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Shigeo Shimizu, Eisuke Saito, Hideo Uchida, Chandra Shekhar Sharma & Yoshio Taki. (1998) Tribological Studies of Linear Motion Ball Guide Systems. Tribology Transactions 41:1, pages 49-59.
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JohnI. McCool. (1986) Using Weibull Regression to Estimate the Load-Life Relationship for Rolling Bearings. A S L E Transactions 29:1, pages 91-101.
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P.E. Fowles, A. Jackson & W.R. Murphy. (1981) Lubricant Chemistry in Rolling Contact Fatigue—The Performance and Mechanism of One Antifatigue Additive. A S L E Transactions 24:1, pages 107-118.
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Wayne Nelson & Josef Schmee. (1979) Inference for (Log) Normal Life Distributions from Small Singly Censored Samples and BLUES. Technometrics 21:1, pages 43-54.
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F.C. Bock, S. Bhattacharyya & M. A. H. Howes. (1979) Equations Relating Contact Fatigue Life to Some Material, Lubricant, and Operating Variables. A S L E Transactions 22:1, pages 1-13.
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J.I. McCool. (1978) Competing Risk and Multiple Comparison Analysis for Bearing Fatigue Tests. A S L E Transactions 21:4, pages 271-284.
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J.I. McCool. (1974) Analysis of Sudden Death Tests of Bearing Endurance. A S L E Transactions 17:1, pages 8-13.
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P.M. Ku, E.L. Anderson & H.J. Carper. (1972) Some Considerations In Rolling Fatigue Evaluation. A S L E Transactions 15:2, pages 113-129.
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Articles from other publishers (16)

Meryem YALÇINKAYA & Burak BİRGÖREN. (2023) Shortest Confidence Intervals for Weibull Modulus for Small Samples in Materials Reliability Analysis. Gazi University Journal of Science 36:1, pages 284-299.
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Alejandro Fernández Muñoz, José Luis Mier Buenhombre, Ana Isabel García-Diez, Carolina Camba Fabal & Juan José Galán Díaz. (2020) Fatigue Study of the Pre-Corroded 6082-T6 Aluminum Alloy in Saline Atmosphere. Metals 10:9, pages 1260.
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Guillermo E Morales-Espejel & Antonio Gabelli. (2020) Rolling bearing performance rating parameters: Review and engineering assessment. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science 234:15, pages 3064-3077.
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John I. McCool. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online.
Piet M. Lugt. 2012. Grease Lubrication in Rolling Bearings. Grease Lubrication in Rolling Bearings 415 437 .
Sébastien Blachère & Antonio Gabelli. 2012. Bearing Steel Technologies: 9th Volume, Advances in Rolling Contact Fatigue Strength Testing and Related Substitute Technologies. Bearing Steel Technologies: 9th Volume, Advances in Rolling Contact Fatigue Strength Testing and Related Substitute Technologies 382 407 .
Sébastien Blachère & Antonio Gabelli. 2012. Bearing Steel Technologies: 9th Volume, Advances in Rolling Contact Fatigue Strength Testing and Related Substitute Technologies. Bearing Steel Technologies: 9th Volume, Advances in Rolling Contact Fatigue Strength Testing and Related Substitute Technologies 1 26 .
L D Phan & J I McCool. (2009) Exact confidence intervals for Weibull parameters and percentiles. Proceedings of the Institution of Mechanical Engineers, Part O: Journal of Risk and Reliability 223:4, pages 387-394.
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Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonJohn I. McCool. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonJohn I. McCool. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
John I. McCool. Life Test Sample Size Selection Under a Weibull Failure Model. Life Test Sample Size Selection Under a Weibull Failure Model.
Sp.S. Creţu & N.G. Popinceanu. (1985) The influence of residual stresses induced by plastic deformation on rolling contact fatigue. Wear 105:2, pages 153-170.
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H. Rinne. 1981. DGOR. DGOR 171 180 .
J.I. McCool. (1979) Analysis of single classification experiments based on censored samples from the two-parameter Weibull distribution. Journal of Statistical Planning and Inference 3:1, pages 39-68.
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Glen H. Lemon & James B. Wattier. (1976) Confidence and `A' and `B' Allowable Factors for the Weibull Distribution. IEEE Transactions on Reliability R-25:1, pages 16-19.
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Larry J. Ringer & Edgar E. Sprinkle. (1972) Estimation of the Parameters of the Weibull Distribution from Multicensored Samples. IEEE Transactions on Reliability R-21:1, pages 46-51.
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