A new family of generalized distributions

By Gauss Moutinho Cordeiro, Mário de Castro. 2011

1,073 citations recorded by the source corpus.

Subfields: Global and Planetary Change, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/2a7ba32f8194b2f9eff745b9c8840736fde1fbc4

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Global and Planetary Change

In Statistics and Probability

Citations in the corpus

On Families of Distributions with Shape Parameters (2015, neutral): “Another popular choice for w is the Kumaraswamy distribution (e.g. Cordeiro & de Castro, 2011).”
The generalized odd Burr III family of distributions: properties, applications and characterizations (2019, neutral): “Furthermore, researchers proposed generalized families; Kumaraswamy-G [2], Marshall–Olkin-G [3], McDonald-G [4], Weibull-G [5], Lomax-G [6], Type II half logistic-G [7], exponentiated extended-G [8], odd Fréchet-G [9], moment exponential-G [10] family of distributions.”
A New Weibull-G Family of Distributions (2015, background): “91775-1159, Iran, Email: moradalizadeh78@gmail.com ∗∗Department of Mathematics, Statistics and Computer Science, Marquette University, WI 53201-1881, Milwaukee, USA, Email: g.hamedani@mu.edu 2 and de Castro [12], McDonald-G (Mc-G) by Alexander et al. [1], gamma-G type 1 by Zografos and Balakrishanan”
Generalized beta-generated distributions (2012, background): “For instance, the Beta-Birnbaum Saunders distribution introduced by Cordeiro and Lemonte (2011) is a special case of the generalized beta Birnbaum-Saunders distribution, which has the classical Birnbaum and Saunders (1969) distribution as parent.”
Exponentiated $T$-$X$ Family of Distributions with Some Applications (2013, methodology): “include the beta Gumbel distribution by Nadarajah and Kotz (2004), the beta Fréchet distribution by Nadarajah and Gupta (2004), the beta-Weibull distribution by Famoye et al. (2005), the beta exponential distribution by Nadarajah and Kotz (2006), the beta-gamma distribution by Kong et al.”
Generalized Transmuted Family of Distributions: Properties and Applications (2017, background): “[20] , Jones [31], Kumaraswamy-G (Kw-G for short) by Cordeiro and de Castro [16], McDonald-G (Mc-G) by Alexander et al.”
WEIBULL-LOMAX DISTRIBUTION: PROPERTIES AND APPLICATIONS (2014, neutral): “[31], Cordeiro and de Castro [26] and Alexander et al.”
A new method for generating families of continuous distributions (2013, background): “(1.11) Several generalized distributions from (1.11) have been studied in the literature including the Kumaraswamy Weibull distribution by Cordeiro et al. [7], the Kumaraswamy generalized gamma distribution by de Castro et al. [9], and the Kumaraswamy generalized half-normal distribution by Cordeiro”
A New Kumaraswamy Generalized Family of Distributions with Properties, Applications, and Bivariate Extension (2020, methodology): “[4] (beta-G), Gleaton and Lynch [5] (odd log-logistic-G (OLL-G)), Shaw and Buckley [6] (transmuted-G), Zografos and Balakrishnan [7] (ZBgamma-G), Cordeiro and de-Castro [8](Kumaraswamy-G (Kw-G)), Alexander et al.”
The Kumaraswamy Burr XII distribution: theory and practice (2013, background): “For an arbitrary baseline cumulative function G(x) and density function g(x) = dG(x)/dx, Cordeiro and de Castro [9] defined the family of Kw-G distributions, whose pdf f (x) and cdf F(x) (for a > 0 and b > 0) are given by”
Generalized inverted Kumaraswamy generated family of distributions: theory and applications (2019, background): “In this context, somewellknown generators are the beta-G by Eugene et al. [13] and Jones [21], gamma-G (type 1) CONTACT Farrukh Jamal drfarrukh1982@gmail.com © 2019 Informa UK Limited, trading as Taylor & Francis Group by Zografos and Balakrishnan [30], Kumaraswamy-G (Kw-G) by Cordeiro and de Castro”
A New Extended G Family of Continuous Distributions with Mathematical Properties, Characterizations and Regression Modeling (2018, background): “Third, expanding the quantity C in power series (4), the last equation can be written as Fnew(x) = ∑ ∞”
The type II Topp-Leone generated family of distributions : Properties and applications (2018, neutral): “( ) G x x ZBF x x e dx δ δ − − − −= Γ ∫ Kumaraswamy generalized (Kw-G) family of distributions is provided by Cordeiro and de Castro (2011).”