On an extension of the exponential-geometric distribution
By Konstantinos Adamidis, Theodora Dimitrakopoulou, Sotirios Loukas. 2005
138 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/abb390d5d90b1d4f3f69b215fa85bcd91abe3a74
How researchers see this paper
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In Statistics and Probability
- Amir T. Payandeh Najafabadi
- Narayanaswamy Balakrishnan
- José Luis Martínez Flores
- Vicente G. Cancho
- Francisco Louzada
- Ghobad Barmalzan
- Patrick Borges
- Debasis Kundu
Citations in the corpus
- Ordering properties of the smallest and largest claim amounts in a general scale model (2017, methodology): “For additional discussion on the MOEE distribution and its applications, we refer the readers to Marshall & Olkin (1997), Adamidis & Loukas (1998), and Adamidis et al. (2005).”
- The complementary exponential power series distribution (2013, methodology): “The geometric distribution was considered by Adamidis et al. (2005), later generalized in Silva, Barreto-Souza and Cordeiro (2010) by including a power parameter in his distribution.”
- The complementary Weibull geometric distribution (2014, background): “[9] introduced the extended exponential-geometric (EEG) distribution which generalizes the EG distribution and discussed various of its statistical properties along with its reliability features.”