A multistate survival model of the natural history of cancer using data from screened and unscreened population.

Markov model cancer screening lead time misclassification prostate cancer sojourn time time-varying hazard

Journal

Statistics in medicine
ISSN: 1097-0258
Titre abrégé: Stat Med
Pays: England
ID NLM: 8215016

Informations de publication

Date de publication:
20 07 2021
Historique:
revised: 01 02 2021
received: 10 03 2020
accepted: 06 04 2021
pubmed: 6 5 2021
medline: 30 6 2021
entrez: 5 5 2021
Statut: ppublish

Résumé

One of the main aims of models using cancer screening data is to determine the time between the onset of preclinical screen-detectable cancer and the onset of the clinical state of the cancer. This time is called the sojourn time. One problem in using screening data is that an individual can be observed in preclinical phase or clinically diagnosed but not both. Multistate survival models provide a method of modeling the natural history of cancer. The natural history model allows for the calculation of the sojourn time. We developed a continuous-time Markov model and the corresponding likelihood function. The model allows for the use of interval-censored, left-truncated and right-censored data. The model uses data of clinically diagnosed cancers from both screened and nonscreened individuals. Parameters of age-varying hazards and age-varying misclassification are estimated simultaneously. The mean sojourn time is calculated from a micro-simulation using model parameters. The model is applied to data from a prostate screening trial. The simulation study showed that the model parameters could be estimated accurately.

Identifiants

pubmed: 33951215
doi: 10.1002/sim.8998
doi:

Types de publication

Journal Article Research Support, Non-U.S. Gov't

Langues

eng

Sous-ensembles de citation

IM

Pagination

3791-3807

Informations de copyright

© 2021 The Authors. Statistics in Medicine published by John Wiley & Sons Ltd.

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Auteurs

Rikesh Bhatt (R)

Department of Applied Health Research, University College London, London, UK.

Ardo van den Hout (A)

Department of Statistical Science, University College London, London, UK.

Nora Pashayan (N)

Department of Applied Health Research, University College London, London, UK.

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