On the Properties of Beta-Gamma Distribution
By Lingji Kong, Carl Lee, J. Sepanski. 2007
71 citations recorded by the source corpus.
A class of generalized gamma distribution called the beta-gamma distribution is proposed. Some of its properties are examined. Its shape can be reversed J-shaped, unimodal, or bimodal. Reliability and hazard functions are also derived, and applications are discussed.
Subfields: Mechanics of Materials, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/b1a3e1706d512fbc930f927a560a7b469a145d52
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Mechanics of Materials
In Statistics and Probability
- Ahmad Alzaghal
- Felix Famoye
- Carl Lee
- Gauss Moutinho Cordeiro
- Edwin M. M. Ortega
- Artur J. Lemonte
- Morad Alizadeh
- Ayman Alzaatreh
Citations in the corpus
- A new method for generating families of continuous distributions (2013, unknown): “[24], beta-Pareto by distribution Akinsete et al.”
- Exponentiated $T$-$X$ Family of Distributions with Some Applications (2013, methodology): “…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. (2007), the beta-Pareto distribution by Akinsete et al. (2008), the beta generalized exponential distribution by Barreto-Souza et al.…”
- The beta generalized gamma distribution (2013, unknown): “(18) a b 1 λ β Beta gamma [25] (19) a b 1 1 2 n/2 Beta chi-square (20) a b 1 λ 1 Beta exponential [19] (21) a b c λ 1 Beta Weibull [24,26] (22) a b 2 λ 1 Beta Rayleigh (23) a b 2 λ 3 2 Beta Maxwell (24) a b 2 1 √ 2 1 2 Beta folded normal (25) a b c λ ∞ Beta log-normal”