2023
DOI: 10.3126/jnms.v6i1.57657
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Extended Kumaraswamy Exponential Distribution with Application to COVID-19 Data set

Arun Kumar Chaudhary,
Lal Babu Sah Telee,
Vijay Kumar

Abstract: There are many probability models describing the time related events data. In this study, the exponential distribution is modified by adding one more parameter to get more flexible probability model called Extended Kumaraswamy Exponential (EKwE) distribution using the New Kw-G family (NKwG) of distributions. We have studied some of the statistical characteristics of the model, such as its reliability function, hazard rate function, and quantile function. For testing the applicability of the model, a real data … Show more

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Cited by 2 publications
(2 citation statements)
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“…We have chosen a few well-known distributions for comparison in order to show the CMGE distribution's goodness of fit. These are Modified Weibull (MW) (Lai et al, 2003) [20] , Odd Lomax Exponential (OLE) distribution (Ogunsanya et al, 2019), Generalized Exponential (GE) distribution (Gupta & Kundu, 1999a) [16] , Extended Kumaraswamy Exponential (EKwE) Distribution (Chaudhary et al, 2023) [10] . Table 3 presents the estimated parameter values and standard errors of the proposed models as well as those of competing models.…”
Section: ~61~mentioning
confidence: 99%
See 1 more Smart Citation
“…We have chosen a few well-known distributions for comparison in order to show the CMGE distribution's goodness of fit. These are Modified Weibull (MW) (Lai et al, 2003) [20] , Odd Lomax Exponential (OLE) distribution (Ogunsanya et al, 2019), Generalized Exponential (GE) distribution (Gupta & Kundu, 1999a) [16] , Extended Kumaraswamy Exponential (EKwE) Distribution (Chaudhary et al, 2023) [10] . Table 3 presents the estimated parameter values and standard errors of the proposed models as well as those of competing models.…”
Section: ~61~mentioning
confidence: 99%
“…Several innovative probability models have been created through the ~57~ modification of exponential distributions found in literature. These distributions encompass a wide range of models, including the extended exponential distribution (Gomez et al, 2014) [15] , The modified exponential (ME) distribution (Rasekhi et al, 2017) [26] , the New Odd Generalized Exponential -Exponential Distribution (Kumar & Kumar, 2019) [19] , the Marshall-Olkin generalized exponential distribution (Ristic & Kundu, 2015), the beta generalized exponential distribution (Barreto-Souza et al, 2010) [6] , the Kumaraswamy-Generalized Exponentiated Exponential Distribution (Mohammed, 2014) [22] , Modified slashed generalized exponential distribution (Astorga et al, 2020) [5] , Weibull generalized exponential distribution (Almongy et al, 2021) [3] , Twoparameter modified weighted exponential distribution (Chesneau et al, 2022) [11] , Modified upside-down bathtub-shaped hazard function distribution (Chaudhary et al, 2023) [10] , and A New Four Parameter Extended Exponential Distribution (Hassan et al, 2022) [18] . These lifetime models might exhibit a hazard rate function (HRF) with a bathtub-shaped pattern.…”
Section: Introductionmentioning
confidence: 99%