The McDonald Weibull model

By Gauss Moutinho Cordeiro, Elizabeth M. Hashimoto, Edwin M. M. Ortega. 2014

114 citations recorded by the source corpus.

Subfields: Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/0b03b6ccdeca5fe71ce9e0df8c4d2354293588e8

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In Statistics and Probability

1. Haitham M. Yousof
2. G. Hamedani
3. Morad Alizadeh
4. Ahmed Z. Afify
5. Gauss Moutinho Cordeiro
6. Nadeem Shafique Butt
7. Mohamed E. Mead
8. R. Gokarna

Citations in the corpus

• The Transmuted Exponentiated Generalized-G Family of Distributions (2015, methodology): “We compare the fit of the TExGW distribution with those of the transmuted Weibull Lomax (TWL) (Afify et al., 2015), McDonald Weibull (McW) (Cordeiro et al., 2014), McDonald modified Weibull (McMW) (Merovci and Elbatal, 2013), Kw-TEMW, generalized transmuted Lindley (GT-Li) (Nofal et al., 2015),…”
• The Exponentiated Generalized-G Poisson Family of Distributions (2017, methodology): “We compare the fits of the EGWP with the generalized transmuted-W (GTW) (Nofal et al., 2017), the McDonald Weibull (McW) (Cordeiro et al., 2014), modified beta Weibull (MBW) (Khan, 2015), transmuted additive Weibull (TAW) (Elbatal and Aryal, 2013) distributions with corresponding densities given by…”
• A New Kumaraswamy Generalized Family of Distributions with Properties, Applications, and Bivariate Extension (2020, unknown): “[40]), gamma-Weibull (GaW) (Cordeiro et al.”
• The Marshall-Olkin Generalized-G Family of Distributions with Applications (2018, background): “…(McLo), KwLL, ETGR, TWLo, Kumaraswamy Lomax (KwLo) of Lemonte and Cordeiro (2013), Kumaraswamy Weibull (KwW) of Cordeiro et al. (2010), McDonald Weibull (McW) of Cordeiro et al. (2014), beta Weibull (BW) of Lee et al. (2007) and transmuted Marshall-Olkin Fréchet (TMOFr) of Afify et al. (2015a).”
• A New Weibull Class of Distributions: Theory, Characterizations and Applications (2018, unknown): “, 2007),Transmuted Weibull (TW) (Aryal and Tsokos, 2011) and McDonald Weibull (McW) (Cordeiro et al., 2014) distributions given by: • W: f(x) = bxb−1 exp ( −x ) ,”
• Alpha power Weibull distribution: Properties and applications (2017, methodology): “…proposed APW (and its sub-models, namely APE and Weibull (We) distributions) with several other competitive models, namely McDonald Weibull (Mc-W) (Corderio et al. 2014), beta Weibull (BW) (Lee et al. 2007), MW (Ammar and Mazen 2009), the EW (Mudholkar and Srivastava 1993), transmuted Weibull…”
• The generalized transmuted-G family of distributions (2017, unknown): “The Mc-W density (Cordeiro et al., 2014) given by f (x) = βcαβB(a/c,b) xβ−1 e−(αx) β (1 − e−(αx)β )a−1{1 − (1 − e−(αx)β )c}b−1.”
• The Kumaraswamy Transmuted-G Family of Distributions: Properties and Applications (2021, methodology): “Here, we shall compare the …ts of the Kw-TE model with other models: the McW (Cordeiro et al., 2014), gamma Weibull (GW) (Provost et al., 2011), BW (Lee et al., 2007), modi…ed beta Weibull (MBW) (Khan, 2015), transmuted modi…ed Weibull (TMW) (Khan and King, 2013) and transmuted exponenti-ated…”