Another generalization of the geometric distribution

By E. Gómez–Déniz. 2010

141 citations recorded by the source corpus.

Subfields: Management Science and Operations Research, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/dfebeb10b3df73724c5a0d25f807b7ee8d7df792

How researchers see this paper

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

In Management Science and Operations Research

1. Gauss Moutinho Cordeiro
2. Hamid Bidram
3. Mahmoud El-Morshedy
4. M. Eliwa
5. Ziyad Ali Alhussain
6. Artur J. Lemonte
7. W. Barreto‐Souza
8. Enrique Calderín-Ojeda

In Statistics and Probability

1. Gauss Moutinho Cordeiro
2. W. Barreto‐Souza
3. Hamid Bidram
4. Artur J. Lemonte
5. Saralees Nadarajah
6. Vahid Nekoukhou
7. Mahmoud El-Morshedy
8. M. Eliwa

Citations in the corpus

• Discrete generalized exponential distribution of a second type (2013, methodology): “In the following, we shall use a data set, used by Gómez-Déniz [1], and illustrate that a DGE2(α, p) distribution can be a suitable opponent even for GG(α, θ) model.”
• A Discrete Analog of the Generalized Exponential Distribution (2012, unknown): “( 1987 ), Mak[cbreve]utek ( 2008 ), and Gomez-Deniz ( 2010 ).”
• A new discrete probability distribution with integer support on (−∞, ∞) (2016, background): “Relationship with generalized geometric distribution: The generalized geometric distri- bution proposed by Gómez-Déniz (2010) can be obtained as a re-parameterized truncated DLOG (p, μ).”
• Discrete Gompertz-G Family of Distributions for Over- and Under-Dispersed Data with Properties, Estimation, and Applications (2020, background): “[38] Discrete exponential DEx Gómez-Déniz [23] Discrete generalized exponential type II DGEx-II Nekoukhou et al.”
• General results for the Marshall and Olkin's family of distributions (2013, methodology): “More recently, Gómez-Déniz (2010) presented a new generalization of the geometric distribution using the M-O scheme.”
• The discrete Lindley distribution: properties and applications (2011, methodology): “Some of those works are by Nakagawa and Osaki [1], where the discrete Weibull distribution is obtained; Roy [2] studied the discrete Rayleigh distribution; in Kemp [3] the discrete half-normal distribution is examined, in Krishna and Pundir [4] the Burr discrete distribution and the Pareto discrete ”
• A new discrete distribution (2014, background): “Gómez-Déniz [37] constructs a discrete analogue of the generalized exponential distribution due to Marshall and Olkin [38].”