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A bivariate survival model with compound Poisson frailty

Wienke, Andreas (author)
Stockholms universitet,Matematiska institutionen
Ripatti, Samuli (author)
Palmgren, Juni, 1949- (author)
Karolinska Institutet,Stockholms universitet,Matematiska institutionen,palmgren
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Yashin, Anatoli (author)
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 (creator_code:org_t)
Wiley, 2010
2010
English.
In: Statistics in Medicine. - : Wiley. - 0277-6715 .- 1097-0258. ; 29:2, s. 275-283
  • Journal article (peer-reviewed)
Abstract Subject headings
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  • A correlated frailty model is suggested for analysis of bivariate time-to-event data. The model is an extension of the correlated power variance function (PVF) frailty model (correlated three-parameter frailty model) (J. Epidemiol. Biostat. 1999; 4:53-60). It is based on a bivariate extension of the compound Poisson frailty model in univariate survival analysis (Ann. Appl. Probab. 1992; 4:951-972). It allows for a non-susceptible fraction (of zero frailty) in the population, overcoming the common assumption in survival analysis that all individuals are susceptible to the event under study. The model contains the correlated gamma frailty model and the correlated inverse Gaussian frailty model as special cases. A maximum likelihood estimation procedure for the parameters is presented and its properties are studied in a small simulation study. This model is applied to breast cancer incidence data of Swedish twins. The proportion of women susceptible to breast cancer is estimated to be 15 per cent.

Subject headings

NATURVETENSKAP  -- Matematik (hsv//swe)
NATURAL SCIENCES  -- Mathematics (hsv//eng)

Keyword

correlated frailty model
compound Poisson distribution
cure fraction
breast cancer

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Wienke, Andreas
Ripatti, Samuli
Palmgren, Juni, ...
Yashin, Anatoli
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NATURAL SCIENCES
NATURAL SCIENCES
and Mathematics
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Statistics in Me ...
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Stockholm University
Karolinska Institutet

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