A generalized modified Weibull distribution for lifetime modeling

By Jalmar M. F. Carrasco, Edwin M. M. Ortega, Gauss Moutinho Cordeiro. Computational Statistics & Data Analysis, 2008

340 citations recorded by the source corpus.

Subfields: Safety, Risk, Reliability and Quality, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/81aa8c7c06645d87cee62aaee14f78cbc4dc31b0

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Citations in the corpus

General results for the beta-modified Weibull distribution (2011, background): “The GMW distribution is also a special case when b = 1.”
The Kumaraswamy generalized gamma distribution with application in survival analysis (2011, methodology): “[7] presented a four-parameter generalized modified Weibull (GMW) distribution, Gusmão et al.”
A new class of generalized Lindley distributions with applications (2015, background): “[17] studied the generalized modified Weibull distribution with applications to lifetime data.”
The Kumaraswamy Burr XII distribution: theory and practice (2013, methodology): “Many models were proposed in the literature to extend the Weibull distribution such as the exponentiated Weibull [10,11], additive Weibull [12], extended Weibull [13], modified Weibull [14], beta exponential [15], beta Weibull (BW) [16], extended flexible Weibull [17], generalized modified Weibull [”
Alpha power Weibull distribution: Properties and applications (2017, methodology): “…additive Weibull distribution, the Weibull extension distribution proposed by Xie et al. (2002), generalized modified Weibull (MW) distribution by Jalmar et al. (2008), the exponential-Weibull distribution by Cordeiro et al. (2014), and beta Sarhan–Zaindin MW distribution by Saboor et al. (2016).”
The gamma-Lomax distribution (2015, neutral): “[10] for generalized modified Weibull distribution.”
The Kumaraswamy-Log-Logistic Distribution (2012, background): “…defined by Bebbington et al. (2007), the beta Weibull (BW) distribution studied by Lee et al. (2007), the generalized modified Weibull (GMW) distribution proposed by Carrasco et al. (2008) and, more recently, the beta modified Weibull (BMW) distribution investigated by Silva et al. (2010).”
The Kumaraswamy modified Weibull distribution: theory and applications (2014, methodology): “[13] can be immediately applied to the Kw-MW distribution.”
A New Class of Generalized Power Lindley Distribution with Applications to Lifetime Data (2016, background): “[21] studied the generalized modified Weibull distribution with applications to lifetime data.”