Interim monitoring of sequential multiple assignment randomized trials using partial information.

augmented inverse probability weighting clinical trials double robustness dynamic treatment regimes early stopping group sequential analysis

Journal

Biometrics
ISSN: 1541-0420
Titre abrégé: Biometrics
Pays: United States
ID NLM: 0370625

Informations de publication

Date de publication:
10 Mar 2023
Historique:
received: 13 09 2022
accepted: 02 03 2023
pubmed: 11 3 2023
medline: 11 3 2023
entrez: 10 3 2023
Statut: aheadofprint

Résumé

The sequential multiple assignment randomized trial (SMART) is the gold standard trial design to generate data for the evaluation of multistage treatment regimes. As with conventional (single-stage) randomized clinical trials, interim monitoring allows early stopping; however, there are few methods for principled interim analysis in SMARTs. Because SMARTs involve multiple stages of treatment, a key challenge is that not all enrolled participants will have progressed through all treatment stages at the time of an interim analysis. Wu et al. (2021) propose basing interim analyses on an estimator for the mean outcome under a given regime that uses data only from participants who have completed all treatment stages. We propose an estimator for the mean outcome under a given regime that gains efficiency by using partial information from enrolled participants regardless of their progression through treatment stages. Using the asymptotic distribution of this estimator, we derive associated Pocock and O'Brien-Fleming testing procedures for early stopping. In simulation experiments, the estimator controls type I error and achieves nominal power while reducing expected sample size relative to the method of Wu et al. (2021). We present an illustrative application of the proposed estimator based on a recent SMART evaluating behavioral pain interventions for breast cancer patients.

Identifiants

pubmed: 36896962
doi: 10.1111/biom.13854
doi:

Types de publication

Journal Article

Langues

eng

Sous-ensembles de citation

IM

Informations de copyright

© 2023 The Authors. Biometrics published by Wiley Periodicals LLC on behalf of International Biometric Society.

Références

Almirall, D., Nahum-Shani, I., Sherwood, N.E. & Murphy, S.A. (2014) Introduction to SMART designs for the development of adaptive interventions: with application to weight loss research. Translational Behavioral Medicine, 4(3), 260-274.
Artman, W.J., Nahum-Shani, I., Wu, T., Mckay, J.R. & Ertefaie, A. (2020) Power analysis in a smart design: sample size estimation for determining the best embedded dynamic treatment regime. Biostatistics, 21(3), 432-448.
Bigirumurame, T., Uwimphuwe, G. & Wason, J. (2022) Sequential multiple assignment randomized trial studies should report all key components: a systematic review. Journal of Clinical Epidemiology, 142, 152-160.
Chakraborty, B. & Moodie, E. (2013) Statistical methods for dynamic treatment regimes. New York, NY: Springer.
Chao, Y., Braun, T., Tamura, R. & Kidwell, K. (2020) A Bayesian group sequential small n sequential multiple-assignment randomized trial. Applied Statistics, 69, 663-680.
ClinicalTrials.gov. (2021) Optimizing delivery of a behavioral cancer pain intervention using a SMART. ClinicalTrials.gov NCT02791646.
DeMets, D.L. & Lan, K.K. (1994) Interim analysis: the alpha spending function approach. Statistics in Medicine, 13, 1341-1352.
Han, P. (2014) Multiply robust estimation in regression analysis with missing data. Journal of the American Statistical Association, 109(505), 1159-1173.
Jennison, C. & Turnbull, B. (2000) Group sequential methods with applications to clinical trials. Boca Raton, FL: Chapman & Hall/CRC Press.
Kelleher, S.A., Dorfman, C.S., Vilardaga, J.C.P., Majestic, C., Winger, J., Gandhi, V. et al. (2017) Optimizing delivery of a behavioral pain intervention in cancer patients using a sequential multiple assignment randomized trial (SMART). Contemporary Clinical Trials, 57, 51-57.
Kidwell, K.M. & Hyde, L.W. (2016) Adaptive interventions and SMART designs: application to child behavior research in a community setting. American Journal of Evaluation, 37(3), 344-363.
Kosorok, M.R. & Laber, E.B. (2019) Precision medicine. Annual Review of Statistics and Its Application, 6, 263-286.
Lavori, P. & Dawson, R. (2004) Dynamic treatment regimes: practical design considerations. Clinical Trials, 1, 9-20.
Luedtke, A.R., Sofrygin, O., van der Laan, M.J. & Carone, M. (2018) Sequential double robustness in right-censored longitudinal models. arXiv. [Preprint] Available from https://arxiv.org/pdf/1705.02459
Manschreck, T.C. & Boshes, R.A. (2007) The CATIE schizophrenia trial: results, impact, controversy. Harvard Review of Psychiatry, 15(5), 245-258.
Murphy, S.A. (2005) An experimental design for the development of adaptive treatment strategies. Statistics in Medicine, 24, 1455-1481.
O'Brien, P.C. & Fleming, T.R. (1979) A multiple testing procedure for clinical trials. Biometrics, 35(3), 549-556.
Pocock, S.J. (1977) Group sequential methods in the design and analysis of clinical trials. Biometrika, 64(2), 191-199.
Seewald, N.J., Kidwell, K.M., Nahum-Shani, I., Wu, T., McKay, J. & Almirall, D. (2020) Sample size considerations for comparing dynamic treatment regimens in a sequential multiple-assignment randomized trial with a continuous longitudinal outcome. Statistical Methods in Medical Research, 29(7), 1891-1912.
Shortreed, S.M., Laber, E., Scott Stroup, T., Pineau, J. & Murphy, S.A. (2014) A multiple imputation strategy for sequential multiple assignment randomized trials. Statistics in Medicine, 33(24), 4202-4214.
Sinyor, M., Schaffer, A. & Levitt, A. (2010) The sequenced treatment alternatives to relieve depression (STAR*D) trial: a review. Canadian Journal of Psychiatry, 55(3), 126-135.
Thall, P.F. (2015) SMART design, conduct, and analysis in oncology. In: Kosorok, M.R. & Moodie, E.E.M. (Eds.) Adaptive treatment strategies in practice: Planning trials and analyzing data for personalized medicine. Philadelphia, PA: ASA-SIAM, pp. 41-54.
Tsiatis, A. (2006a) Information-based monitoring of clinical trials. Statistics in Medicine, 25, 3236-3244.
Tsiatis, A. (2006b) Semiparametric theory and missing data. New York: Springer.
Tsiatis, A.A., Davidian, M., Holloway, S.T. & Laber, E.B. (2020) Dynamic treatment regimes: Statistical methods for precision medicine. Boca Raton, FL: Chapman & Hall/CRC Press.
van der Laan, M.J. & Petersen, M.L. (2007) Causal effect models for realistic individualized treatment and intention to treat rules. International Journal of Biostatistics, 3(1), 1-52.
Vermeulen, K. & Vansteelandt, S. (2015) Bias-reduced doubly robust estimation. Journal of the American Statistical Association, 110(511), 1024-1036.
Wang, H. & Yee, D. (2019) I-SPY 2: a neoadjuvant adaptive clinical trial designed to improve outcomes in high-risk breast cancer. Current Breast Cancer Reports, 11(4), 303-310.
Wang, L., Rotnitzky, A., Lin, X., Millikan, R.E. & Thall, P.F. (2012) Evaluation of viable dynamic treatment regimes in a sequentially randomized trial of advanced prostate cancer. Journal of the American Statistical Association, 107(498), 493-508.
Wason, J. (2019) Design of multi-arm, multi-stage trials in oncology. In: Halabi, S. & Michiels, S. (Eds.) Textbook of clinical trials in oncology: a statistical perspective. New York: Chapman and Hall/CRC Press, pp. 155-182.
Wu, L., Wang, J. & Wahed, A.S. (2021) Interim monitoring in sequential multiple assignment randomized trials. Biometrics, 46, 1-11.
Zhang, B., Tsiatis, A., Laber, E. & Davidian, M. (2013) Robust estimation of optimal dynamic treatment regimes for sequential treatment decisions. Biometrika, 100, 681-694.

Auteurs

Cole Manschot (C)

Department of Statistics, North Carolina State University, Raleigh, North Carolina, USA.

Eric Laber (E)

Department of Statistical Science and Department of Biostatistics & Bioinformatics, Duke University, Durham, North Carolina, USA.

Marie Davidian (M)

Department of Statistics, North Carolina State University, Raleigh, North Carolina, USA.

Classifications MeSH