Causal inference in survival analysis using pseudo-observations

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Causal inference in survival analysis using pseudo-observations. / Andersen, Per K.; Syriopoulou, Elisavet; Parner, Erik T.

I: Statistics in Medicine, Bind 36, Nr. 17, 30.07.2017, s. 2669-2681.

Publikation: Bidrag til tidsskriftTidsskriftartikelForskningfagfællebedømt

Harvard

Andersen, PK, Syriopoulou, E & Parner, ET 2017, 'Causal inference in survival analysis using pseudo-observations', Statistics in Medicine, bind 36, nr. 17, s. 2669-2681. https://doi.org/10.1002/sim.7297

APA

Andersen, P. K., Syriopoulou, E., & Parner, E. T. (2017). Causal inference in survival analysis using pseudo-observations. Statistics in Medicine, 36(17), 2669-2681. https://doi.org/10.1002/sim.7297

Vancouver

Andersen PK, Syriopoulou E, Parner ET. Causal inference in survival analysis using pseudo-observations. Statistics in Medicine. 2017 jul. 30;36(17):2669-2681. https://doi.org/10.1002/sim.7297

Author

Andersen, Per K. ; Syriopoulou, Elisavet ; Parner, Erik T. / Causal inference in survival analysis using pseudo-observations. I: Statistics in Medicine. 2017 ; Bind 36, Nr. 17. s. 2669-2681.

Bibtex

@article{c4dfd80cdf5c4c06a63fa7c4b8cea833,
title = "Causal inference in survival analysis using pseudo-observations",
abstract = "Causal inference for non-censored response variables, such as binary or quantitative outcomes, is often based on either (1) direct standardization ('G-formula') or (2) inverse probability of treatment assignment weights ('propensity score'). To do causal inference in survival analysis, one needs to address right-censoring, and often, special techniques are required for that purpose. We will show how censoring can be dealt with 'once and for all' by means of so-called pseudo-observations when doing causal inference in survival analysis. The pseudo-observations can be used as a replacement of the outcomes without censoring when applying 'standard' causal inference methods, such as (1) or (2) earlier. We study this idea for estimating the average causal effect of a binary treatment on the survival probability, the restricted mean lifetime, and the cumulative incidence in a competing risks situation. The methods will be illustrated in a small simulation study and via a study of patients with acute myeloid leukemia who received either myeloablative or non-myeloablative conditioning before allogeneic hematopoetic cell transplantation. We will estimate the average causal effect of the conditioning regime on outcomes such as the 3-year overall survival probability and the 3-year risk of chronic graft-versus-host disease.",
author = "Andersen, {Per K.} and Elisavet Syriopoulou and Parner, {Erik T.}",
note = "Copyright {\textcopyright} 2017 John Wiley & Sons, Ltd.",
year = "2017",
month = jul,
day = "30",
doi = "10.1002/sim.7297",
language = "English",
volume = "36",
pages = "2669--2681",
journal = "Statistics in Medicine",
issn = "0277-6715",
publisher = "JohnWiley & Sons Ltd",
number = "17",

}

RIS

TY - JOUR

T1 - Causal inference in survival analysis using pseudo-observations

AU - Andersen, Per K.

AU - Syriopoulou, Elisavet

AU - Parner, Erik T.

N1 - Copyright © 2017 John Wiley & Sons, Ltd.

PY - 2017/7/30

Y1 - 2017/7/30

N2 - Causal inference for non-censored response variables, such as binary or quantitative outcomes, is often based on either (1) direct standardization ('G-formula') or (2) inverse probability of treatment assignment weights ('propensity score'). To do causal inference in survival analysis, one needs to address right-censoring, and often, special techniques are required for that purpose. We will show how censoring can be dealt with 'once and for all' by means of so-called pseudo-observations when doing causal inference in survival analysis. The pseudo-observations can be used as a replacement of the outcomes without censoring when applying 'standard' causal inference methods, such as (1) or (2) earlier. We study this idea for estimating the average causal effect of a binary treatment on the survival probability, the restricted mean lifetime, and the cumulative incidence in a competing risks situation. The methods will be illustrated in a small simulation study and via a study of patients with acute myeloid leukemia who received either myeloablative or non-myeloablative conditioning before allogeneic hematopoetic cell transplantation. We will estimate the average causal effect of the conditioning regime on outcomes such as the 3-year overall survival probability and the 3-year risk of chronic graft-versus-host disease.

AB - Causal inference for non-censored response variables, such as binary or quantitative outcomes, is often based on either (1) direct standardization ('G-formula') or (2) inverse probability of treatment assignment weights ('propensity score'). To do causal inference in survival analysis, one needs to address right-censoring, and often, special techniques are required for that purpose. We will show how censoring can be dealt with 'once and for all' by means of so-called pseudo-observations when doing causal inference in survival analysis. The pseudo-observations can be used as a replacement of the outcomes without censoring when applying 'standard' causal inference methods, such as (1) or (2) earlier. We study this idea for estimating the average causal effect of a binary treatment on the survival probability, the restricted mean lifetime, and the cumulative incidence in a competing risks situation. The methods will be illustrated in a small simulation study and via a study of patients with acute myeloid leukemia who received either myeloablative or non-myeloablative conditioning before allogeneic hematopoetic cell transplantation. We will estimate the average causal effect of the conditioning regime on outcomes such as the 3-year overall survival probability and the 3-year risk of chronic graft-versus-host disease.

U2 - 10.1002/sim.7297

DO - 10.1002/sim.7297

M3 - Journal article

C2 - 28384840

VL - 36

SP - 2669

EP - 2681

JO - Statistics in Medicine

JF - Statistics in Medicine

SN - 0277-6715

IS - 17

ER -

ID: 195511024