1988
DOI: 10.1002/bimj.4710300714
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On Generalized Log‐Logistic Model for Censored Survival Data

Abstract: SummaryIn the analysis of survival data wit& parametric models, i t is well known that the Weibull model is not suitable for modeling where the hazard rate ie non-monotonic. For moh c a m , loglogistic model is frequently used. However, due to the symmetric property of the log-logistic model, i t may be poor for the caaea where the hazard rate is ekewed or heavily tailed. In this paper, we suggest a generalization of the log-bghtic model by introducing 8 shape parameter. This generalized model is then applied … Show more

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Cited by 18 publications
(8 citation statements)
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“…Collatt (2003) discussed the application of LL distribution in health science for modeling the time following for heart transplantation, Tahir et al (2014) discussed it is useful for modeling censored data usually common in survival and reliability experiments. Other authors who studied the applications of LL distribution are (Prentice, 1976) (Prentice and Kalbfleisch, 1979); (Bennett, 1983); (Singh and George, 1988); (Nandram, 1989); (Diekmann, 1992); (Bacon, 1993); (Little et al 1994); (BRÜEDERL and Diekmann, 1995); ) among others. The LL distribution has been widely used in different fields such as actuarial science, economics, survival analysis, reliability analysis, hydrology and engineering.…”
Section: Introductionmentioning
confidence: 99%
“…Collatt (2003) discussed the application of LL distribution in health science for modeling the time following for heart transplantation, Tahir et al (2014) discussed it is useful for modeling censored data usually common in survival and reliability experiments. Other authors who studied the applications of LL distribution are (Prentice, 1976) (Prentice and Kalbfleisch, 1979); (Bennett, 1983); (Singh and George, 1988); (Nandram, 1989); (Diekmann, 1992); (Bacon, 1993); (Little et al 1994); (BRÜEDERL and Diekmann, 1995); ) among others. The LL distribution has been widely used in different fields such as actuarial science, economics, survival analysis, reliability analysis, hydrology and engineering.…”
Section: Introductionmentioning
confidence: 99%
“…A log-logistic distribution is the distribution of T such that log T follows a logistic distribution. Description and applications of the loglogistic model may be found in Singh et al(1988), Nandram (1989), Diekmann (1992), Bacon (1993), Little et al (1994).…”
Section: The Extended Generalized Gamma Model and Its Special Casesmentioning
confidence: 99%
“…Description and applications of the log-logistic model may be found in Diekmann (1992), Little et al (1994), Nandram (1989), Shoukri et al (1988), and Singh et al (1988). Since each of these five models is nested within the EGG model, its goodness of fit to the data, in relation to the more comprehensive EGG model, may be assessed through standard likelihood ratio tests.…”
Section: The Choice Between Alternative Baseline Distributionsmentioning
confidence: 99%