Multi-state models for the analysis of time-to-event data

Publikation: Bidrag til tidsskriftTidsskriftartikelForskningfagfællebedømt

Standard

Multi-state models for the analysis of time-to-event data. / Meira-Machado, Luís; de Uña-Alvarez, Jacobo; Cadarso-Suárez, Carmen; Andersen, Per K.

I: Statistical Methods in Medical Research, Bind 18, Nr. 2, 2009, s. 195-222.

Publikation: Bidrag til tidsskriftTidsskriftartikelForskningfagfællebedømt

Harvard

Meira-Machado, L, de Uña-Alvarez, J, Cadarso-Suárez, C & Andersen, PK 2009, 'Multi-state models for the analysis of time-to-event data', Statistical Methods in Medical Research, bind 18, nr. 2, s. 195-222. https://doi.org/10.1177/0962280208092301

APA

Meira-Machado, L., de Uña-Alvarez, J., Cadarso-Suárez, C., & Andersen, P. K. (2009). Multi-state models for the analysis of time-to-event data. Statistical Methods in Medical Research, 18(2), 195-222. https://doi.org/10.1177/0962280208092301

Vancouver

Meira-Machado L, de Uña-Alvarez J, Cadarso-Suárez C, Andersen PK. Multi-state models for the analysis of time-to-event data. Statistical Methods in Medical Research. 2009;18(2):195-222. https://doi.org/10.1177/0962280208092301

Author

Meira-Machado, Luís ; de Uña-Alvarez, Jacobo ; Cadarso-Suárez, Carmen ; Andersen, Per K. / Multi-state models for the analysis of time-to-event data. I: Statistical Methods in Medical Research. 2009 ; Bind 18, Nr. 2. s. 195-222.

Bibtex

@article{cb0c24f060c811de8bc9000ea68e967b,
title = "Multi-state models for the analysis of time-to-event data",
abstract = "The experience of a patient in a survival study may be modelled as a process with two states and one possible transition from an {"}alive{"} state to a {"}dead{"} state. In some studies, however, the {"}alive{"} state may be partitioned into two or more intermediate (transient) states, each of which corresponding to a particular stage of the illness. In such studies, multi-state models can be used to model the movement of patients among the various states. In these models issues, of interest include the estimation of progression rates, assessing the effects of individual risk factors, survival rates or prognostic forecasting. In this article, we review modelling approaches for multi-state models, and we focus on the estimation of quantities such as the transition probabilities and survival probabilities. Differences between these approaches are discussed, focussing on possible advantages and disadvantages for each method. We also review the existing software currently available to fit the various models and present new software developed in the form of an R library to analyse such models. Different approaches and software are illustrated using data from the Stanford heart transplant study and data from a study on breast cancer conducted in Galicia, Spain.",
author = "Lu{\'i}s Meira-Machado and {de U{\~n}a-Alvarez}, Jacobo and Carmen Cadarso-Su{\'a}rez and Andersen, {Per K}",
year = "2009",
doi = "10.1177/0962280208092301",
language = "English",
volume = "18",
pages = "195--222",
journal = "Statistical Methods in Medical Research",
issn = "0962-2802",
publisher = "SAGE Publications",
number = "2",

}

RIS

TY - JOUR

T1 - Multi-state models for the analysis of time-to-event data

AU - Meira-Machado, Luís

AU - de Uña-Alvarez, Jacobo

AU - Cadarso-Suárez, Carmen

AU - Andersen, Per K

PY - 2009

Y1 - 2009

N2 - The experience of a patient in a survival study may be modelled as a process with two states and one possible transition from an "alive" state to a "dead" state. In some studies, however, the "alive" state may be partitioned into two or more intermediate (transient) states, each of which corresponding to a particular stage of the illness. In such studies, multi-state models can be used to model the movement of patients among the various states. In these models issues, of interest include the estimation of progression rates, assessing the effects of individual risk factors, survival rates or prognostic forecasting. In this article, we review modelling approaches for multi-state models, and we focus on the estimation of quantities such as the transition probabilities and survival probabilities. Differences between these approaches are discussed, focussing on possible advantages and disadvantages for each method. We also review the existing software currently available to fit the various models and present new software developed in the form of an R library to analyse such models. Different approaches and software are illustrated using data from the Stanford heart transplant study and data from a study on breast cancer conducted in Galicia, Spain.

AB - The experience of a patient in a survival study may be modelled as a process with two states and one possible transition from an "alive" state to a "dead" state. In some studies, however, the "alive" state may be partitioned into two or more intermediate (transient) states, each of which corresponding to a particular stage of the illness. In such studies, multi-state models can be used to model the movement of patients among the various states. In these models issues, of interest include the estimation of progression rates, assessing the effects of individual risk factors, survival rates or prognostic forecasting. In this article, we review modelling approaches for multi-state models, and we focus on the estimation of quantities such as the transition probabilities and survival probabilities. Differences between these approaches are discussed, focussing on possible advantages and disadvantages for each method. We also review the existing software currently available to fit the various models and present new software developed in the form of an R library to analyse such models. Different approaches and software are illustrated using data from the Stanford heart transplant study and data from a study on breast cancer conducted in Galicia, Spain.

U2 - 10.1177/0962280208092301

DO - 10.1177/0962280208092301

M3 - Journal article

C2 - 18562394

VL - 18

SP - 195

EP - 222

JO - Statistical Methods in Medical Research

JF - Statistical Methods in Medical Research

SN - 0962-2802

IS - 2

ER -

ID: 12821267