2005
DOI: 10.1080/02664760500165008
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Marshall–Olkin extended weibull distribution and its application to censored data

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Cited by 176 publications
(92 citation statements)
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“…It was used in breakdown voltage estimation by Hirose [9], and Fabiani [10] used it to test electrical breakdown of insulating materials. It was applied to censored data by Ghitany et al [11]. In the study of wind energy, the Weibull distribution was also applied by Akdaǧ et al [12].…”
Section: Introductionmentioning
confidence: 99%
“…It was used in breakdown voltage estimation by Hirose [9], and Fabiani [10] used it to test electrical breakdown of insulating materials. It was applied to censored data by Ghitany et al [11]. In the study of wind energy, the Weibull distribution was also applied by Akdaǧ et al [12].…”
Section: Introductionmentioning
confidence: 99%
“…(1.3) and (1.4) then the MOE distribution reduces to the standard exponential distribution, and when = 2; the MOE distribution reduces to the half logistic distribution. The hazard rate h(x) for the MOE distribution, is given by h(x) = 1 1 (1 ) e x ; x 0; > 0: [6] showed that when 1 then the hazard rate h(x) is increasing and if 0 < < 1; h(x) is decreasing. So the family of MOE distributions is an increasing failure rate (IFR) family when 1 and a decreasing failure rate (DFR) family when 0 < < 1: For more details see [10] and [12].…”
Section: Introductionmentioning
confidence: 99%
“…Some generalization of the Weibull distribution studied in the literature includes, but are not limited to, exponentiated Weibull (Mudholkar & Srivastava, 1993;Mudholkar, Srivastava, & Freimer, 1995;Mudholkar, Srivastava, & Kollia, 1996), additive Weibull (Xie & Lai, 1995), Marshall-Olkin extended Weibull (Ghitany, Al-Hussaini, & Al-Jarallah, 2005), beta Weibull (Famoye, Lee, & Olumolade, 2005), modified Weibull (Sarhan & Zaindin, 2009), beta modified Weibull (Silva, Ortega, & Cordeiro, 2010), transmuted Weibull (Aryal & Tsokos, 2011), extended Weibull (Xie, Tang, & Goh, 2002), modified Weibull (Lai, Xie, & Murthy, 2003), Kumaraswamy Weibull (Cordeiro, Ortega, & Nadarajah, 2010), Kumaraswamy modified Weibull (Cordeiro, Ortega, & Silva, 2012), Kumaraswamy inverse Weibull (Shahbaz, Shazbaz, & Butt, 2012), exponentiated generalized Weibull (Cordeiro, Ortega, & Cunha 2013), McDonald modified Weibull (Merovci & Elbatal, 2013), beta inverse Weibull (Hanook, Shahbaz, Mohsin,& Kibria, 2013), transmuted exponentiated generalized Weibull , McDonald Weibull (Cordeiro, Hashimoto, & Ortega, 2014), gamma Weibull (Provost, Saboor, & Ahmad, 2011), transmuted modified Weibull (Khan & King, 2013), beta Weibull (Lee, Famoye, & Olumolade, 2007), generalized transmuted Weibull (Nofal, Afify, Yousof, & Cordeiro, 2015), transmuted additive Weibull (Elbatal & Aryal, 2013), exponentiated generalized modified Weibull (Aryal & Elbatl, 2015), transmuted exponentiated additive Weibull , Marshall Olkin additive Weibull (Afify, Cordeiro, Yousof, Saboor, & Ortega, 2016) and Kumaraswamy transmuted exponentiated additive Weibull (Nofal, Afify, Yousof, Granzotto,& Louzada, 2016) distributions.…”
Section: Introductionmentioning
confidence: 99%