2010
DOI: 10.1016/j.stamet.2009.11.001
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A discrete inverse Weibull distribution and estimation of its parameters

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Cited by 137 publications
(68 citation statements)
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“…Application of this model in lifetimes of certain electronic devices was also considered by Jazi et al (2010).…”
Section: Discrete Inverse Weibull Distributionmentioning
confidence: 99%
“…Application of this model in lifetimes of certain electronic devices was also considered by Jazi et al (2010).…”
Section: Discrete Inverse Weibull Distributionmentioning
confidence: 99%
“…More specifically, the approach can be structured in three phases: offline identification of the degradation levels by an unsupervised ensemble clustering method, previously proposed by some of the authors [37] (see Appendix A.1), i.e., the identification of the health states of the Markov model that are explained by the different operating conditions experienced by the equipment during its life (whose number is generally "a priori" unknown, making the problem unsupervised) by an unsupervised ensemble clustering method, previously proposed by some of the authors [37] (see Appendix A.1); fleet data Maximum Likelihood Estimation (MLE) of the parameters of the discrete Weibull distributions [38]- [40] that are assumed to describe the transitions among the states and estimation of their uncertainties by the Fisher Information Matrix (FIM) [41]; use of the inferred degradation model in a direct Monte Carlo (MC) simulation to estimate the RUL of a new equipment of the fleet [42].…”
Section: Notation and List Of Acronymsmentioning
confidence: 99%
“…Some distributions discretized by this method introduced in the literature are: Inverse Rayleigh distribution (Hussain and Ahmad, 2014), Lindley distribution Bakouch et al, 2014), Type II generalized Exponential distribution , Gamma distribution (Chakraborty and Chakravarty, 2012), Inverse Weibull distribution (Aghababaei Jazi et al, 2010), Burr XII and Pareto distributions (Krishna and Pundir, 2009), Rayleigh distribution , geometric Weibull distribution (Bracquemond and Gaudoin, 2003), among others.…”
Section: Discretization By Survival Functionmentioning
confidence: 99%