The exponentiated Gumbel distribution with climate application

By Saralees Nadarajah. 2006

202 citations recorded by the source corpus.

Subfields: Global and Planetary Change, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/c5d4bf3a45d5e8e6f099d6c645006c6a77b8e6a8

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

The Zografos–Balakrishnan-G Family of Distributions: Mathematical Properties and Applications (2015, background): “Expressions for moments of several exponentiated distributions are given by Nadarajah and Kotz (2006), which can be used to produce E(X).”
The generalized odd log-logistic family of distributions: properties, regression models and applications (2017, methodology): “The properties of the Exp-G distributions have been studied by many authors in recent years, see [12] for exponentiated Weibull, [13] for exponentiated Gumbel, Nadarajah and Gupta [14] for exponentiated gamma distributions.”
Odd-Burr generalized family of distributions with some applications (2017, background): “[15] for the exponentiated Pareto, Gupta and Kundu [16] for the exponentiated exponential, Nadarajah [17] for the exponentiated Gumbel and Nadarajah and Kotz [18] for the exponentiated gamma distributions.”
The generalized inverse Weibull distribution (2011, background): “The integral in (18) follows from Prudnikov et al. (1986) and Nadarajah (2006 ) a s”
Exponentiated $T$-$X$ Family of Distributions with Some Applications (2013, background): “For example, Nadarajah and Kotz (2003) defined and studied the exponentiated Fréchet distribution, and Nadarajah (2005) defined and studied the exponentiated Gumbel distribution.”
The Exponentiated Generalized-G Poisson Family of Distributions (2017, methodology): “…for exponentiated Pareto, Gupta and Kundu (1999) for exponentiated exponential, Nadarajah and Kotz (2006) for the exponentiated-type distributions, Nadarajah (2005) for exponentiated Gumbel, Shirke and Kakade (2006) for exponentiated log-normal and Nadarajah and Gupta (2007) for exponentiated…”
The gamma-Lomax distribution (2015, background): “Using a result in Nadarajah et al.,[19] the quantile function of the GL distribution can be determined as F−1(u) = β[eα−1Q−1(a,1−u) − 1], for 0 u 1, where Q−1(a, u) is the inverse function of Q(a, x) = 1 − γ (a, x) −1(a).”
The Exponentiated Generalized Class of Distributions (2021, background): “…et al. (1996) for exponentiated Weibull, Gupta et al. (1998) for exponentiated Pareto, Gupta and Kundu (1999) for exponentiated exponential, Nadarajah (2005) for exponentiated Gumbel, Shirke and Kakade (2006) for exponentiated log-normal and Nadarajah and Gupta (2007) for exponentiated…”
General Results for the Transmuted Family of Distributions and New Models (2016, background): “[11] S. Nadarajah, “The exponentiated Gumbel distribution with climate application,” Environmetrics, vol. 17, no. 1, pp. 13–23, 2006.”