The gamma-exponentiated exponential distribution

By Miroslav M. Ristic, Narayanaswamy Balakrishnan. 2012

403 citations recorded by the source corpus.

Subfields: Management Science and Operations Research, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/c77dfef92b8ab27ce34083b061248326de28e88c

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In Management Science and Operations Research

In Statistics and Probability

Citations in the corpus

Lindley–Exponential distribution: properties and applications (2015, background): “Ristić [14] has introduced a new family of distributions generated by gamma pdf with survival function given by”
The Zografos–Balakrishnan-G Family of Distributions: Mathematical Properties and Applications (2015, methodology): “Introduction Zografos and Balakrishnan (2009) and Ristić and Balakrishnan (2012) proposed two novel families of univariate distributions generated by gamma random variables.”
Generalized inverted Kumaraswamy generated family of distributions: theory and applications (2019, background): “[4], gamma-G (type 2) by Ristic and Balakrishnan [25], gamma-G (type 3) byTorabi andMontazari [28], exponentiated generalized-G by Cordeiro et al.”
The gamma-Lomax distribution (2015, background): “Journal of Statistical Computation and Simulation, 2015 Vol. 85, No. 2, 305–319, http://dx.doi.org/10.1080/00949655.2013.822869 The gamma-Lomax distribution Gauss M. Cordeiroa, Edwin M.M. Ortegab* and Božidar V. Popovićc aDepartamento de Estatística, Universidade Federal de Pernambuco, 50740-540, R”
Recent Developments in Distribution Theory: A Brief Survey and Some New Generalized Classes of distributions (2019, neutral): “− (0, ∞) Gamma-G Type-3 (Torabi and Montazeri, 2012) ( )log 1 ;F x − − (0, ∞) Exponentiated T-X (Alzaghal et al., 2013) ( ) ( ) ; log 1 ; F x F x”
Type II Half Logistic Family of Distributions with Applications (2017, methodology): “On the basis of cdf (2) (see Ristic and Balakrishnan, 2011), we use the half logistic generator instead of gamma generator to obtain type II half logistic family which is denoted by TIIHL G .”
The logistic-X family of distributions and its applications (2016, neutral): “, 2014), gamma-G (type 1) (Zografos and Balakrishnan, 2009), gamma-G (type 2) (Ristić and Balakrishnan, 2012), gamma-G (type 3) (Torabi and Montazeri, 2012), log-gamma-G (Amini et al.”
The Marshall-Olkin logistic-exponential distribution (2019, methodology): “We compare the goodness-of-fit of the MOLE model with respect to the BE, MarshallOlkin Weibull (MOW) (Ghitany, Al-Hussaini, and Al-Jarallah 2005), gamma exponentiatedexponential (GEE)(Ristić and Balakrishnan 2012), logistic-exponential (LE), Marshall-Olkin exponential (MOE), Nadarajah-Haghighi (NH)”
A New Kumaraswamy Generalized Family of Distributions with Properties, Applications, and Bivariate Extension (2020, background): “[4]) [G(x)], ZBgamma-G (Zografos and Balakrishnan [7]) [− log Ḡ(x)], odd log-logistic-G (Gleaton and Lynch [5]) [G(x)/Ḡ(x)], RBgamma-G (Ristic and Balakrishnan [10]) [− log G(x)], log-odd logistic-G (Torabi and Montazeri [22]) [log{G(x)/Ḡ(x)}], Gumbel-X (Al-Aqtash et al.”
The exponentiated transmuted-G family of distributions: Theory and applications (2017, background): “…and de Castro (2011), McDonald-G (Mc-G) by Alexander et al. (2012), gamma-G (type 1) by Zografos and Balakrishnan (2009), gamma-G (type 2) by Ristić and Balakrishnan (2012), gamma-G (type 3) by Torabi and Hedesh (2012), log-gamma-G by Amini et al. (2012), exponentiated generalized-G by…”
KUMARASWAMY WEIBULL-GENERATED FAMILY OF DISTRIBUTIONS WITH APPLICATIONS (2016, background): “Zografos and Balakrishnan [14] proposed gamma generated family.”
Generalized Transmuted Family of Distributions: Properties and Applications (2017, background): “[1], gamma-G (type 1) by Zografos and Balakrishanan [57], gamma-G (type 2) by Risti¢ and Balakrishanan [47] , , gamma-G (type 3) by Torabi and Montazari [55], log-gamma-G by Amini et al.”
A New Weibull-G Family of Distributions (2015, methodology): “More recently, Bourguignon et al. [8] proposed the Weibull-G family of distributions influenced by the Zografos-Balakrishnan-G class.”
Alpha power transformed extended exponential distribution: properties and applications (2018, background): “3.5 [21] M. M. Ristic, N. Balakrishnan, The gamma-exponentiated exponential distribution, J. Stat.”
The Kumaraswamy Marshal-Olkin family of distributions (2015, neutral): “The well-known generators are the following: beta-G by Eugene et al. [1] and Jones [2], Kumaraswamy-G (Kw-G) by Cordeiro and de Castro [3], McDonald-G (Mc-G) by Alexander et al. [4], gamma-G type 1 by Zografos and Balakrishanan [5], and Amini et al. [6], gamma-G type 2 by Ristić and Balakrishanan [”