2021
DOI: 10.6339/jds.201510_13(4).0006
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Odds Generalized Exponential – Exponential Distribution

Abstract: A new distribution, called Odds Generalized Exponential-Exponential distribution (OGEED) is proposed for modeling lifetime data. A comprehensive account of the mathematical properties of the new distribution including estimation and simulation issues is presented. A data set has been analyzed to illustrate its applicability.

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Cited by 11 publications
(4 citation statements)
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“…Barreto-Souza et al [2] have defined a new distribution using generalized exponential distribution called the beta generalized exponential distribution. Similarly, Maiti and Pramanik [16] have presented the odds generalized exponential-exponential distribution. Marshall-Olkin generalized exponential distribution was developed by Ristic and Kundu [23].…”
Section: Introductionmentioning
confidence: 99%
“…Barreto-Souza et al [2] have defined a new distribution using generalized exponential distribution called the beta generalized exponential distribution. Similarly, Maiti and Pramanik [16] have presented the odds generalized exponential-exponential distribution. Marshall-Olkin generalized exponential distribution was developed by Ristic and Kundu [23].…”
Section: Introductionmentioning
confidence: 99%
“…Application to Engineering and COVID-19 data the literature we can observe that many authors have created new distribution using this GED distribution such as beta generalized exponential distribution (Barreto-Souza et al, 2010), exponential extension distribution (Kumar, 2010), Nadarajah and Haghighi (2011) has introduced an extension of the exponential distribution, exponentiated NH distribution (Lemonte, 2013), generalized inverted exponential (Singh et al, 2013), odds generalized exponential-exponential distribution (Maiti and Pramanik, 2015), Weibull generalized exponential distribution (Mustafa et al, 2016) has introduced by computing extended exponential distribution (Gómez et al, 2014) and GED. A 4-parameter modified exponential distribution was introduced (Rasekhi et…”
Section: Introductionmentioning
confidence: 99%
“…Due to these reasons, different authors have developed different extensions of the exponential distribution and a list of some of these distributions include the following: [13] proposed the odd Lindley inverse exponential distribution, [14] also introduced and studied the Exponential Inverse Exponential distribution, the Kumaraswamy Inverse Exponential distribution was also developed by [15], in a similar way [16] defined and studied the exponentiated generalized Inverse Exponential distribution, a new Lindley-Exponential distribution was proposed and studied by [17], a Lomaxexponential distribution was also developed by [18], a transmuted odd generalized exponentialexponential distribution was studied by [19], [20] derived the transmuted exponential distribution, [21] proposed and studied a transmuted inverse exponential distribution, the odd generalized exponential-exponential distribution was also studied by [22], a transmuted Weibullexponential distribution was considered and studied by [23] and the Weibull-exponential distribution was proposed by [24].…”
Section: Introductionmentioning
confidence: 99%