The gamma-Lomax distribution
By Gauss Moutinho Cordeiro, Edwin M. M. Ortega, Božidar V. Popović. 2015
125 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/abdebdd84f1015990d14904873de0fc676bc568f
How researchers see this paper
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In Statistics and Probability
- G. Hamedani
- Ahmed Z. Afify
- Indranil K. Ghosh
- Mohamed E. Mead
- Ayman Alzaatreh
- Mazen Nassar
- Osama E. Abo-Kasem
- M. Ahmed
Citations in the corpus
- A New Generalization of the Lomax Distribution with Increasing, Decreasing, and Constant Failure Rate (2017, methodology): “Modified and extended versions of the Lomax distribution have been studied; examples include theweighted Lomax distribution [4], exponential Lomax distribution [5], exponentiated Lomaxdistribution [6], gammaLomaxdistribution [7], transmuted Lomax distribution [8], Poisson Lomax distribution [9], McD”
- Alpha power Weibull distribution: Properties and applications (2017, background): “…et al. 2007), MW (Ammar and Mazen 2009), the EW (Mudholkar and Srivastava 1993), transmuted Weibull (TW) (Aryall and Tsokos 2011), gamma Lomax (GL) (Cordeiro et al. 2015), and Zografos–Balakrishnan log-logistic (ZBLL) (Zografos and Balakrishnan 2009) models with corresponding densities (for x >…”
- The Beta Exponential Fréchet Distribution with Applications (2017, methodology): “…other competitive models namely: the generalized inverse gamma (Mead, 2015), McDonald Lomax (McL) (Lemonte and Cordeiro, 2013), gamma Lomax (GL) ( Cordeiro et al., 2015) and Zografos-Balakrishnan log-logistic (ZBLL) (Zografos and Balakrishnan, 2009 ) models with corresponding densities (for x >…”
- The Transmuted Weibull Lomax Distribution: Properties and Application (2015, unknown): “…(2012) studied exponentiated Lomax (EL), Ghitany et al. (2007) introduced Marshall-Olkin extended Lomax (MOEL), Lemonte and Cordeiro (2013) investigated beta Lomax (BL), Kumaraswamy Lomax (KwL) and McDonald Lomax (McL) and Cordeiro et al. (2013) introduced gamma Lomax (GL) distributions.”