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用于估计个体化治疗方案的灵活功能回归方法。

Flexible functional regression methods for estimating individualized treatment regimes.

作者信息

Ciarleglio Adam, Petkova Eva, Tarpey Thaddeus, Ogden R Todd

机构信息

Department of Child and Adolescent Psychiatry, NYU School of Medicine, New York, NY 10016, USA.

Nathan S. Kline Institute for Psychiatric Research, Orangesburg, NY 10962, USA.

出版信息

Stat (Int Stat Inst). 2016;5(1):185-199. doi: 10.1002/sta4.114. Epub 2016 May 31.

Abstract

A major focus of personalized medicine is on the development of individualized treatment rules. Good decision rules have the potential to significantly advance patient care and reduce the burden of a host of diseases. Statistical methods for developing such rules are progressing rapidly, but few methods have considered the use of pre-treatment functional data to guide in decision-making. Furthermore, those methods that do allow for the incorporation of functional pre-treatment covariates typically make strong assumptions about the relationships between the functional covariates and the response of interest. We propose two approaches for using functional data to select an optimal treatment that address some of the shortcomings of previously developed methods. Specifically, we combine the flexibility of functional additive regression models with -learning or -learning in order to obtain treatment decision rules. Properties of the corresponding estimators are discussed. Our approaches are evaluated in several realistic settings using synthetic data and are applied to real data arising from a clinical trial comparing two treatments for major depressive disorder in which baseline imaging data are available for subjects who are subsequently treated.

摘要

个性化医疗的一个主要重点是制定个体化治疗规则。良好的决策规则有可能显著推进患者护理并减轻许多疾病的负担。用于制定此类规则的统计方法正在迅速发展,但很少有方法考虑使用治疗前的功能数据来指导决策。此外,那些确实允许纳入功能性治疗前协变量的方法通常对功能性协变量与感兴趣的反应之间的关系做出很强的假设。我们提出了两种使用功能数据来选择最佳治疗的方法,以解决先前开发方法的一些缺点。具体来说,我们将功能加法回归模型的灵活性与学习或学习相结合,以获得治疗决策规则。讨论了相应估计量的性质。我们的方法在几个现实场景中使用合成数据进行了评估,并应用于来自一项比较两种治疗重度抑郁症的临床试验的真实数据,其中随后接受治疗的受试者可获得基线成像数据。

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本文引用的文献

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Biometrika. 2015;102(3):501-514. doi: 10.1093/biomet/asv028. Epub 2015 Jul 15.
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Functional Generalized Additive Models.功能广义相加模型
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