Literature DB >> 20405047

Dynamic regime marginal structural mean models for estimation of optimal dynamic treatment regimes, Part II: proofs of results.

Liliana Orellana1, Andrea Rotnitzky, James M Robins.   

Abstract

In this companion article to "Dynamic Regime Marginal Structural Mean Models for Estimation of Optimal Dynamic Treatment Regimes, Part I: Main Content" [Orellana, Rotnitzky and Robins (2010), IJB, Vol. 6, Iss. 2, Art. 7] we present (i) proofs of the claims in that paper, (ii) a proposal for the computation of a confidence set for the optimal index when this lies in a finite set, and (iii) an example to aid the interpretation of the positivity assumption.

Keywords:  causality; double-robust; dynamic treatment regime; inverse probability weighted; marginal structural model; optimal treatment regime

Mesh:

Year:  2010        PMID: 20405047      PMCID: PMC2854089          DOI: 10.2202/1557-4679.1242

Source DB:  PubMed          Journal:  Int J Biostat        ISSN: 1557-4679            Impact factor:   0.968


  1 in total

1.  Dynamic regime marginal structural mean models for estimation of optimal dynamic treatment regimes, Part I: main content.

Authors:  Liliana Orellana; Andrea Rotnitzky; James M Robins
Journal:  Int J Biostat       Date:  2010       Impact factor: 0.968

  1 in total
  26 in total

1.  When to start treatment? A systematic approach to the comparison of dynamic regimes using observational data.

Authors:  Lauren E Cain; James M Robins; Emilie Lanoy; Roger Logan; Dominique Costagliola; Miguel A Hernán
Journal:  Int J Biostat       Date:  2010       Impact factor: 0.968

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Authors:  Megan E Patrick; Jeffrey A Boatman; Nicole Morrell; Anna C Wagner; Grace R Lyden; Inbal Nahum-Shani; Cheryl A King; Erin E Bonar; Christine M Lee; Mary E Larimer; David M Vock; Daniel Almirall
Journal:  Contemp Clin Trials       Date:  2020-07-25       Impact factor: 2.226

3.  Diagnosing Covariate Balance Across Levels of Right-Censoring Before and After Application of Inverse-Probability-of-Censoring Weights.

Authors:  John W Jackson
Journal:  Am J Epidemiol       Date:  2019-12-31       Impact factor: 4.897

4.  Introduction to SMART designs for the development of adaptive interventions: with application to weight loss research.

Authors:  Daniel Almirall; Inbal Nahum-Shani; Nancy E Sherwood; Susan A Murphy
Journal:  Transl Behav Med       Date:  2014-09       Impact factor: 3.046

5.  Using Big Data to Emulate a Target Trial When a Randomized Trial Is Not Available.

Authors:  Miguel A Hernán; James M Robins
Journal:  Am J Epidemiol       Date:  2016-03-18       Impact factor: 4.897

6.  Designing a pilot sequential multiple assignment randomized trial for developing an adaptive treatment strategy.

Authors:  Daniel Almirall; Scott N Compton; Meredith Gunlicks-Stoessel; Naihua Duan; Susan A Murphy
Journal:  Stat Med       Date:  2012-03-22       Impact factor: 2.373

7.  SMART: Study protocol for a sequential multiple assignment randomized controlled trial to optimize weight loss management.

Authors:  Angela Fidler Pfammatter; Inbal Nahum-Shani; Margaret DeZelar; Laura Scanlan; H Gene McFadden; Juned Siddique; Donald Hedeker; Bonnie Spring
Journal:  Contemp Clin Trials       Date:  2019-05-23       Impact factor: 2.226

8.  Experimental design and primary data analysis methods for comparing adaptive interventions.

Authors:  Inbal Nahum-Shani; Min Qian; Daniel Almirall; William E Pelham; Beth Gnagy; Gregory A Fabiano; James G Waxmonsky; Jihnhee Yu; Susan A Murphy
Journal:  Psychol Methods       Date:  2012-10-01

9.  Inverse probability weighted estimation of risk under representative interventions in observational studies.

Authors:  Jessica G Young; Roger W Logan; James M Robins; Miguel A Hernán
Journal:  J Am Stat Assoc       Date:  2018-08-10       Impact factor: 5.033

10.  Targeted maximum likelihood estimation for dynamic treatment regimes in sequentially randomized controlled trials.

Authors:  Paul H Chaffee; Mark J van der Laan
Journal:  Int J Biostat       Date:  2012-06-22       Impact factor: 0.968

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