Literature DB >> 34704622

Functional additive models for optimizing individualized treatment rules.

Hyung Park1, Eva Petkova1, Thaddeus Tarpey1, R Todd Ogden2.   

Abstract

A novel functional additive model is proposed, which is uniquely modified and constrained to model nonlinear interactions between a treatment indicator and a potentially large number of functional and/or scalar pretreatment covariates. The primary motivation for this approach is to optimize individualized treatment rules based on data from a randomized clinical trial. We generalize functional additive regression models by incorporating treatment-specific components into additive effect components. A structural constraint is imposed on the treatment-specific components in order to provide a class of additive models with main effects and interaction effects that are orthogonal to each other. If primary interest is in the interaction between treatment and the covariates, as is generally the case when optimizing individualized treatment rules, we can thereby circumvent the need to estimate the main effects of the covariates, obviating the need to specify their form and thus avoiding the issue of model misspecification. The methods are illustrated with data from a depression clinical trial with electroencephalogram functional data as patients' pretreatment covariates.
© 2021 The International Biometric Society.

Entities:  

Keywords:  functional additive regression; individualized treatment rules; sparse additive models; treatment effect-modifiers

Year:  2021        PMID: 34704622      PMCID: PMC9043034          DOI: 10.1111/biom.13586

Source DB:  PubMed          Journal:  Biometrics        ISSN: 0006-341X            Impact factor:   1.701


  24 in total

1.  A Simple Method for Estimating Interactions between a Treatment and a Large Number of Covariates.

Authors:  Lu Tian; Ash A Alizadeh; Andrew J Gentles; Robert Tibshirani
Journal:  J Am Stat Assoc       Date:  2014-10       Impact factor: 5.033

2.  High-Dimensional Inference for Personalized Treatment Decision.

Authors:  X Jessie Jeng; Wenbin Lu; Huimin Peng
Journal:  Electron J Stat       Date:  2018-06-21       Impact factor: 1.125

3.  Robust learning for optimal treatment decision with NP-dimensionality.

Authors:  Chengchun Shi; Rui Song; Wenbin Lu
Journal:  Electron J Stat       Date:  2016-10-13       Impact factor: 1.125

4.  Tree-based methods for individualized treatment regimes.

Authors:  E B Laber; Y Q Zhao
Journal:  Biometrika       Date:  2015-07-15       Impact factor: 2.445

Review 5.  Using Electroencephalography for Treatment Guidance in Major Depressive Disorder.

Authors:  Elizabeth C Wade; Dan V Iosifescu
Journal:  Biol Psychiatry Cogn Neurosci Neuroimaging       Date:  2016-06-09

6.  Constructing treatment decision rules based on scalar and functional predictors when moderators of treatment effect are unknown.

Authors:  Adam Ciarleglio; Eva Petkova; Todd Ogden; Thaddeus Tarpey
Journal:  J R Stat Soc Ser C Appl Stat       Date:  2018-04-16       Impact factor: 1.864

7.  Functional Generalized Additive Models.

Authors:  Mathew W McLean; Giles Hooker; Ana-Maria Staicu; Fabian Scheipl; David Ruppert
Journal:  J Comput Graph Stat       Date:  2014       Impact factor: 2.302

8.  New Statistical Learning Methods for Estimating Optimal Dynamic Treatment Regimes.

Authors:  Ying-Qi Zhao; Donglin Zeng; Eric B Laber; Michael R Kosorok
Journal:  J Am Stat Assoc       Date:  2015       Impact factor: 5.033

9.  Estimating Individualized Treatment Rules Using Outcome Weighted Learning.

Authors:  Yingqi Zhao; Donglin Zeng; A John Rush; Michael R Kosorok
Journal:  J Am Stat Assoc       Date:  2012-09-01       Impact factor: 5.033

10.  Functional feature construction for individualized treatment regimes.

Authors:  Eric B Laber; Ana-Maria Staicu
Journal:  J Am Stat Assoc       Date:  2017-06-26       Impact factor: 4.369

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