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  4. Optimal designs for full and partial likelihood information - With application to survival models
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Optimal designs for full and partial likelihood information - With application to survival models

Journal
Journal of Statistical Planning and Inference
Date Issued
October 1, 2015
Author(s)
Konstantinou, Maria  
Biedermann, Stefanie  
Kimber, Alan C.  
DOI
10.1016/j.jspi.2015.03.007
Abstract
© 2015 Elsevier B.V. Time-to-event data are often modelled through Cox's proportional hazards model for which inference is based on the partial likelihood function. We derive a general expression for the asymptotic covariance matrix of Cox's partial likelihood estimator for the covariate coefficients. Our approach is illustrated through an application to the special case of only one covariate, for which we construct minimum variance designs for different censoring mechanisms and both binary and interval design spaces. We compare these designs with the corresponding ones found using the full likelihood approach and demonstrate that the latter designs are highly efficient also for partial likelihood estimation.
Subjects

Cox's model

Full likelihood

Optimal design

Partial likelihood

Right-censoring

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optimal designs for full.pdf

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305.33 KB

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Checksum (MD5)

8e7be48c6832c735588718dec8d4b65c

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