Dynamic Treatment Regimes: Statistical Methods for Precision Medicine
Dynamic Treatment Regimes: Statistical Methods for Precision Medicine
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动态治疗方案:精准医学的统计方法
DOI:
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发表时间:
2022
影响因子:
3.7
通讯作者:
Ying‐Qi Zhao
中科院分区:
文献类型:
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作者:
Ying‐Qi Zhao
Dynamic treatment regimes (DTRs) are used for managing chronic disease, and fit nicely into the larger paradigm of precision medicine. There is an increasing focus on methodology for dynamic treatment regimes. Dynamic Treatment Regimes: Statistical Methods for Precision Medicine is an excellent book in this area, which addresses both foundational and more advanced topics. The book consists of 10 chapters. Chapters 1–7 and 9 cover foundational material on study design and analysis related to DTRs, which could be used for an introductory Ph.D.level course on this topic. Chapters 8, 10, and 11 present more advanced and specialized topics. The book starts with a general introduction of DTRs in Chapter 1. In this chapter, several motivating examples are provided to elaborate the concept of DTRs. The basic framework and definition are defined following the examples. The last section presents the outline of the book, which details how the remaining chapters will be organized for full developments. In Chapter 2, the authors provide a general overview of the preliminaries and tools to be used in the books. In particular, they cover the key concept in causal inference and potential outcomes, which is fundamental for establishing the statistical framework of DTRs. They also review standard statistical modeling techniques and associated asymptotic properties. Chapters 3 and 4 primarily focus on the setting of a single decision point. This chapter first reviews concept related to treatment regime. Through the potential outcome framework, they define the value of a regime, which represents the expected outcome if all individuals in the population were to receive the treatment according to this regime. Then, the estimation of the value of a fixed regime is discussed. In the following, the optimal regime is defined and methods for estimating an optimal treatment regime are described in great details. The commonly used methods, including regressionbased estimation, A-learning and value search estimation, are illustrated. The content in this chapter is accessible, and easy-tounderstand, which can serve as an introductory lecture that an audience can immediately learn the big picture of single decision treatment regimes. Chapter 4 discusses additional approaches, including estimation of optimal regimes from a classification perspective. Chapters 5–7 comprehensively review the methodology of multiple decision dynamic treatment regimes. Chapter 5 introduces the concepts and examples with less technical details, and Chapters 6 and 7 provide a rigorous statistical framework for multiple decision regime. Chapter 6 starts with the potential outcomes framework, and demonstrate that the distribution of potential outcomes associated with a fixed regime can be identified from observed data. A variety of methods on estimation of the value of a fixed regime is then introduced. Chapter 7 is devoted to characterization and estimation of an optimal dynamic treatment regime. I would recommend Chapters 8, 10, and 11 for readers who know the basics of dynamic treatment regimes, and are interested in learning more advanced topics for the analysis. Time to event outcome is commonly the primary endpoint of interest in chronic disease research. Chapter 8 discusses more advanced approaches on developing treatment regimes when data are subject to censoring. Chapter 10 discusses statistical inference for the treatment regimes, which can answer questions such as which treatment regime performs better, and what are the key tailoring variables. Since the standard smoothness assumptions in asymptotic analyses could be violated, quantifying uncertainty for treatment regimes is quite challenging. To grasp a basic idea in this area, readers can review Section 10.3.1, introduction to Sections 10.3.2 and 10.4.1. The remaining sections in this chapter provide more technical results. Chapter 11 introduces a few additional topics, including regimes based on multiple competing outcomes, variable selection, continuous treatments, etc. The sequential multiple assignment randomized trial (SMART) is the gold standard study design for developing multistage treatment regimes, which enables multiple randomizations to alternative treatment options after the initial randomization to evaluate the overall effect of the treatment sequences. Chapter 9 first provides several SMART examples to illustrate the general concept. Design considerations, including power and sample size calculation for a SMART, are discussed. Finally, computational tools for the methods introduced in this book are available through a comprehensive R package, DynTxRegime, developed by one of the authors (Holloway). Students and researchers who have statistics and related quantitative fields are highly recommended to read the book for an exposure to dynamic treatment regimes, which along with its software package could serve as useful references.