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Journal of Quality Technology
A Quarterly Journal of Methods, Applications and Related Topics
Volume 31, 1999 - Issue 4
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Book Reviews

An Introduction to Reliability and Maintainability Engineering

Pages 464-466 | Published online: 20 Feb 2018

References

  • Crowder, M. J.; Kimber, A. C.; Smith, R. L.; and Sweeting, T. J. (1991). Statistical Analysis of Reliability Data. Chapman and Hall, New York, NY.
  • Engelhardt, M. (1975). “On Simple Estimation of the Parameters of the Weibull or Extreme Value Distribution”. Technometrics 17, pp. 369–374.
  • Engelhardt, M. and Bain, L. J. (1974). “Some Results on Point Estimation for the Two-Parameter Weibull or Extreme-Value Distribution”. Technometrics 16, pp. 49–56.
  • Engelhardt, M. and Bain, L. J. (1977). “Simplified Statistical Procedures for the Weibull or Extreme-Value Distribution”. Technometrics 19, pp. 323–331.
  • Engelhardt, M. and Bain, L. J. (1977). “Prediction Limits and Two-Sample Problems with Complete or Censored Weibull Data”. Technometrics 21, pp. 233–237.
  • Hall, I. J. and Prairie, R. R. (1971). “Prediction Intervals in Reliability Work”. Sandia Laboratories Report SC-DR-70-833. April. Sandia Laboratories, Albuquerque, NM.
  • Henley, E. J. and Kumamoto, H. (1991). Probabilistic Risk Assessment. IEEE Press, New York, NY.
  • Leitch, R. D. (1995). Reliability Analysis for Engineers. Oxford University Press, New York, NY.
  • Mann, N. R. (1967). “Tables for Obtaining the Best Linear Invariant Estimates of Parameters of the Weibull Distribution”. Technometrics 9, pp. 629–645.
  • Mann, N. R. and Fertig, K. W. (1973). “Tables for Obtaining Weibull Confidence Bounds and Tolerance Bounds Based on Best Linear Invariant Estimates of Parameters of the Extreme Value Distribution”. Technometrics 15, pp. 87–101.

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