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8 March 2023

  • 23:4723:47, 8 March 2023 diff hist +53 Lognormal Confidence BoundsNo edit summary
  • 23:4623:46, 8 March 2023 diff hist +53 Lognormal Parameter EstimationNo edit summary current
  • 23:4423:44, 8 March 2023 diff hist −40,892 The Lognormal DistributionReplaced content with "{{template:LDABOOK|10|The Lognormal Distribution}} The lognormal distribution is commonly used to model the lives of units whose failure modes are of a fatigue-stress nature. Since this includes most, if not all, mechanical systems, the lognormal distribution can have widespread application. Consequently, the lognormal distribution is a good companion to the Weibull distribution when attempting to model these types of units. As may be surmised by the name, the logno..." Tag: Replaced
  • 23:4423:44, 8 March 2023 diff hist +24,512 N Lognormal Confidence BoundsCreated page with " ==Confidence Bounds== The method used by the application in estimating the different types of confidence bounds for lognormally distributed data is presented in this section. Note that there are closed-form solutions for both the normal and lognormal reliability that can be obtained without the use of the Fisher information matrix. However, these closed-form solutions only apply to complete data. To achieve consistent application across all possible data types, Weibull+..."
  • 23:4223:42, 8 March 2023 diff hist +16,303 N Lognormal Parameter EstimationCreated page with "==Estimation of the Parameters== ===Probability Plotting=== As described before, probability plotting involves plotting the failure times and associated unreliability estimates on specially constructed probability plotting paper. The form of this paper is based on a linearization of the ''cdf'' of the specific distribution. For the lognormal distribution, the cumulative density function can be written as: ::<math>F({t}')=\Phi \left( \frac{{t}'-{\mu }'}{{{\sigma'}}} \ri..."
  • 00:0700:07, 8 March 2023 diff hist +2,094 m The Weibull DistributionReverted edits by Lisa Hacker (talk) to last revision by M Spivey Tag: Rollback
  • 00:0100:01, 8 March 2023 diff hist −2,094 The Weibull DistributionNo edit summary Tag: Reverted

7 March 2023

6 March 2023

1 February 2023

16 January 2023

9 January 2023

21 December 2022

30 November 2017

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