2019
DOI: 10.1155/2019/8575424
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The New Odd Log-Logistic Generalized Inverse Gaussian Regression Model

Abstract: We define a new four-parameter model called the odd log-logistic generalized inverse Gaussian distribution which extends the generalized inverse Gaussian and inverse Gaussian distributions. We obtain some structural properties of the new distribution. We construct an extended regression model based on this distribution with two systematic structures, which can provide more realistic fits to real data than other special regression models. We adopt the method of maximum likelihood to estimate the model parameter… Show more

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Cited by 11 publications
(3 citation statements)
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“…Plots of (4.1) in Figure 5 show the bimodality and great flexibility of the density of Y . Recently, some extended regressions can be found in [19,[21][22][23]. In a similar manner, we propose the LMOOLLW regression as an alternative for modeling four types of failure rate functions.…”
Section: The Lmoollw Regressionmentioning
confidence: 96%
“…Plots of (4.1) in Figure 5 show the bimodality and great flexibility of the density of Y . Recently, some extended regressions can be found in [19,[21][22][23]. In a similar manner, we propose the LMOOLLW regression as an alternative for modeling four types of failure rate functions.…”
Section: The Lmoollw Regressionmentioning
confidence: 96%
“…(2019) [15] formulated the exponentiated power exponential regression and Souza Vasconcelos et al. (2019) [16] studied the odd log‐logistic regression based on a generalised inverse Gaussian distribution.…”
Section: The Ollln Regressionmentioning
confidence: 99%
“…Prataviera et al (2018) [12] defined the generalised odd log-logistic flexible Weibull regression model with applications in repairable systems and Hashimoto et al (2019) [13] introduced the zero-spiked regression models with application in the resin oil production. More recently, Hashimoto et al (2019) [14] proposed the Burr XII gamma-Weibull regression model with random effects and censored data, Prataviera et al (2019) [15] formulated the exponentiated power exponential regression and Souza Vasconcelos et al (2019) [16] studied the odd log-logistic regression based on a generalised inverse Gaussian distribution.…”
Section: The Ollln Regressionmentioning
confidence: 99%