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Informative censoring in piecewise exponential survival models

Informative censoring in piecewise exponential survival models
Informative censoring in piecewise exponential survival models
There are often reasons to suppose that there is dependence between the time to event and time to censoring, or informative censoring, for survival data, particularly when considering medical data. This is because the decision to treat or not is often made according to prognosis, usually with the most ill patients being prioritised. Due to identifiability issues, sensitivity analyses are often used to assess whether non-informative censoring can lead to misleading results. In this paper, a sensitivity analysis method for piecewise exponential survival models is presented. This method assesses the sensitivity of the results of standard survival models to small amounts of dependence between the time to failure and time to censoring variables. It uses the same assumption about the dependence between the time to failure and time to censoring as previous sensitivity analyses for both standard parametric survival models and the Cox model. However, the method presented in this paper allows the use of more flexible models for the marginal distributions whilst remaining computationally simple. A simulation study is used to assess the accuracy of the sensitivity analysis method and identify the situations in which it is suitable to use this method. The study found that the sensitivity analysis performs well in many situations, but not when the data has a high proportion of censoring.
Southampton Statistical Sciences Research Institute, University of Southampton
Staplin, Natalie
68a1de0d-4442-45b5-b639-1983bdfbc849
Kimber, Alan
40ba3a19-bbe3-47b6-9a8d-68ebf4cea774
Collett, David
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Roderick, Paul
dbb3cd11-4c51-4844-982b-0eb30ad5085a
Staplin, Natalie
68a1de0d-4442-45b5-b639-1983bdfbc849
Kimber, Alan
40ba3a19-bbe3-47b6-9a8d-68ebf4cea774
Collett, David
6a2b52a9-37b3-4730-ae8f-a95479374c4b
Roderick, Paul
dbb3cd11-4c51-4844-982b-0eb30ad5085a

Staplin, Natalie, Kimber, Alan, Collett, David and Roderick, Paul (2012) Informative censoring in piecewise exponential survival models Southampton Statistical Sciences Research Institute, University of Southampton (Submitted)

Record type: Monograph (Working Paper)

Abstract

There are often reasons to suppose that there is dependence between the time to event and time to censoring, or informative censoring, for survival data, particularly when considering medical data. This is because the decision to treat or not is often made according to prognosis, usually with the most ill patients being prioritised. Due to identifiability issues, sensitivity analyses are often used to assess whether non-informative censoring can lead to misleading results. In this paper, a sensitivity analysis method for piecewise exponential survival models is presented. This method assesses the sensitivity of the results of standard survival models to small amounts of dependence between the time to failure and time to censoring variables. It uses the same assumption about the dependence between the time to failure and time to censoring as previous sensitivity analyses for both standard parametric survival models and the Cox model. However, the method presented in this paper allows the use of more flexible models for the marginal distributions whilst remaining computationally simple. A simulation study is used to assess the accuracy of the sensitivity analysis method and identify the situations in which it is suitable to use this method. The study found that the sensitivity analysis performs well in many situations, but not when the data has a high proportion of censoring.

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More information

Submitted date: May 2012
Additional Information: Submitted for publication
Organisations: Statistics, Statistical Sciences Research Institute

Identifiers

Local EPrints ID: 339892
URI: http://eprints.soton.ac.uk/id/eprint/339892
PURE UUID: 64da0616-8724-4a88-ae04-3ba1c94c49ab
ORCID for Paul Roderick: ORCID iD orcid.org/0000-0001-9475-6850

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Date deposited: 01 Jun 2012 09:31
Last modified: 15 Mar 2024 02:49

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Contributors

Author: Natalie Staplin
Author: Alan Kimber
Author: David Collett
Author: Paul Roderick ORCID iD

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