Literature DB >> 26278918

Hierarchical likelihood inference on clustered competing risks data.

Nicholas J Christian1, Il Do Ha2, Jong-Hyeon Jeong1.   

Abstract

The frailty model, an extension of the proportional hazards model, is often used to model clustered survival data. However, some extension of the ordinary frailty model is required when there exist competing risks within a cluster. Under competing risks, the underlying processes affecting the events of interest and competing events could be different but correlated. In this paper, the hierarchical likelihood method is proposed to infer the cause-specific hazard frailty model for clustered competing risks data. The hierarchical likelihood incorporates fixed effects as well as random effects into an extended likelihood function, so that the method does not require intensive numerical methods to find the marginal distribution. Simulation studies are performed to assess the behavior of the estimators for the regression coefficients and the correlation structure among the bivariate frailty distribution for competing events. The proposed method is illustrated with a breast cancer dataset.
Copyright © 2015 John Wiley & Sons, Ltd.

Entities:  

Keywords:  cause-specific hazard; clustered data; competing risks; frailty models; hierarchical likelihood

Mesh:

Year:  2015        PMID: 26278918      PMCID: PMC5771445          DOI: 10.1002/sim.6628

Source DB:  PubMed          Journal:  Stat Med        ISSN: 0277-6715            Impact factor:   2.373


  18 in total

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Authors:  S Ripatti; J Palmgren
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Journal:  Biostatistics       Date:  2011-10-31       Impact factor: 5.899

3.  Dispersion frailty models and HGLMs.

Authors:  Maengseok Noh; Il Do Ha; Youngjo Lee
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4.  Analysing multicentre competing risks data with a mixed proportional hazards model for the subdistribution.

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5.  Model selection for multi-component frailty models.

Authors:  Il Do Ha; Youngjo Lee; Gilbert MacKenzie
Journal:  Stat Med       Date:  2007-11-20       Impact factor: 2.373

6.  Bivariate frailty model for the analysis of multivariate survival time.

Authors:  X Xue; R Brookmeyer
Journal:  Lifetime Data Anal       Date:  1996       Impact factor: 1.588

7.  Estimating and testing for center effects in competing risks.

Authors:  Sandrine Katsahian; Christian Boudreau
Journal:  Stat Med       Date:  2011-02-22       Impact factor: 2.373

8.  The analysis of failure times in the presence of competing risks.

Authors:  R L Prentice; J D Kalbfleisch; A V Peterson; N Flournoy; V T Farewell; N E Breslow
Journal:  Biometrics       Date:  1978-12       Impact factor: 2.571

9.  Covariance analysis of censored survival data.

Authors:  N Breslow
Journal:  Biometrics       Date:  1974-03       Impact factor: 2.571

10.  Frailty-based competing risks model for multivariate survival data.

Authors:  Malka Gorfine; Li Hsu
Journal:  Biometrics       Date:  2010-08-05       Impact factor: 2.571

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  2 in total

1.  Competing risks model for clustered data based on the subdistribution hazards with spatial random effects.

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Journal:  J Appl Stat       Date:  2021-02-08       Impact factor: 1.416

2.  A Spatial Survival Model in Presence of Competing Risks for Iranian Gastrointestinal Cancer Patients

Authors:  Saeed Hesam; Mahmood Mahmoudi; Abbas Rahimi Foroushani; Mehdi Yaseri; Mohammad Ali Mansournia
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