Optimal dynamic treatment regimes
By Susan A. Murphy. 2003
1,128 citations recorded by the source corpus.
Subfields: Statistics and Probability, Causal Inference & Discovery
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Statistics and Probability
- Eric B. Laber
- Stefan Wager
- Michael R. Kosorok
- Nathan Kallus
- Susan Athey
- Masatoshi Uehara
- Ying‐Qi Zhao
- Kristin A. Linn
In Causal Inference & Discovery
- Stefan Wager
- Susan Athey
- Nathan Kallus
- Edward H. Kennedy
- Eric B. Laber
- Guido W. Imbens
- Kosuke Imai
- Masatoshi Uehara
Citations in the corpus
- Reinforcement Learning in Healthcare: A Survey (2019, methodology): “timize functionals of the outcome distribution other than the expected value [169], [170]. Schulte et al. [171] provided systematic empirical studies of Q-learning and Advantage-learning (A-learning) [172] methods and illustrated their performance using data from an MDD study. Other approaches inclu”
- Deep Reinforcement Learning for Dynamic Treatment Regimes on Medical Registry Data (2017, background): “Methods to identify the optimal DTRs have recently received attentions in the statistical community [7], [8], [9], [10], [11], [12], [13], [14], and most of exsiting methods focused on data from randomized clinical trials.”
- Doubly Robust Policy Evaluation and Optimization (2014, background): “Causal inference techniques have been studied to estimate the mean response of a given DTR (e.g., Robins, 1986; Murphy, van der Laan and Robins, 2001), and to optimize DTR (e.g., Murphy, 2003; Orellana, Rotnitzky and Robins, 2010).”
- Estimating treatment effect heterogeneity in randomized program evaluation (2013, methodology): “…method can be applied to observational data [e.g., see Zhang et al. (2012) who develop a doubly robust estimator for optimal treatment regimes] and longitudinal data settings where the derivation of optimal dynamic treatment regimes is a frequent goal [e.g., Murphy (2003), Zhao et al. (2011)].”
- Efficiently Breaking the Curse of Horizon in Off-Policy Evaluation with Double Reinforcement Learning (2019, background): “Reinforcement learning in settings such as healthcare (Murphy, 2003) and education (Mandel et al., 2014) is often limited to the off-policy setting due to the inability to simulate and the costliness of exploration.”
- Intrinsically Efficient, Stable, and Bounded Off-Policy Evaluation for Reinforcement Learning (2019, background): “OPE is a key problem in both reinforcement learning (RL) [7, 13–15, 17, 23, 32] and contextual bandits (CB) [5, 19, 28] and it finds applications as varied as healthcare [18] and education [16].”
- Learning When-to-Treat Policies (2019, methodology): “In order to identify causal effects, we make the standard assumptions of sequential ignorability and overlap (Hernán, Brumback, and Robins, 2001; Murphy, 2003; Robins, 1986, 2004).”
- Informing sequential clinical decision-making through reinforcement learning: an empirical study (2010, methodology): “This problem design is similar to the problem of estimating treatment policies in the medical sciences (Murphy 2003; Pineau et al. 2007).”
- Double Reinforcement Learning for Efficient Off-Policy Evaluation in Markov Decision Processes (2019, background): “, 2000; Thomas and Brunskill, 2016) and it finds applications as varied as healthcare (Murphy, 2003) and education (Mandel et al.”
- Batch Mode Reinforcement Learning based on the Synthesis of Artificial Trajectories (2012, background): “Optimal control problems arise in many real-life applications, such as engineering (Ried-miller 2005), medicine (Robins 1986; Murphy et al. 2001; Murphy 2003) or artificial intelligence (Sutton and Barto 1998).”
- Reinforcement Learning Strategies for Clinical Trials in Non-small Cell Lung Cancer (2011, background): “The concept is an extension and melding of dynamic treatment regimes in counterfactual frameworks (Murphy, 2003;Robins, 2004) and sequential multiple assignment randomized trials (Murphy, 2005a) to accommodate an irreversible disease state with a possible continuum of treatment options.”
- PERFORMANCE GUARANTEES FOR INDIVIDUALIZED TREATMENT RULES (2011, background): “There is an abundance of statistical literature in this area [17, 20, 21, 27, 29, 30, 34, 35].”
- The International Journal of Biostatistics (2017, neutral): “Structural nested models for modeling and estimating an optimal dynamic treatment were proposed by Murphy (2003), Robins (2003), Robins (2005a), Robins (2005b).”
- What-If Reasoning with Counterfactual Gaussian Processes (2017, background): “Alternatively, A-learning directly learns the relative differences between competing policies [Murphy, 2003].”
- Interactive model building for Q-learning (2014, background): “This problem is shared by variants of Q-learning (e.g., A-learning, Murphy, 2003; Blatt et al., 2004; Robins, 2004; Schulte et al., 2012).”
- Estimating Dynamic Treatment Regimes in Mobile Health Using V-learning (2016, methodology): “Dynamic treatment regimes have been well-studied in the statistical and biomedical literature (Murphy, 2003; Robins, 2004; Moodie et al., 2007; Kosorok and Moodie, 2015; Chakraborty and Moodie, 2013) and furthermore, statistical considerations in mHealth have been studied by, for example, Liao et…”
- Estimating Individualized Treatment Rules Using Outcome Weighted Learning (2012, background): “Recently, this research area has been of great interest in long-term management of chronic disease (see, e.g., Murphy et al. 2001; Thall, Sung, and Estey 2002; Murphy 2003; Robins 2004; Moodie, Richardson, and Stephens 2007; Zhao et al. 2011).”
- Causal Effect Models for Realistic Individualized Treatment and Intention to Treat Rules (2007, positive): “The causal models for realistic treatment rules presented in this paper thus provide an alternative method for modelling and estimation of optimal dynamic treatment regimes from among a user-supplied set, based on a generalization of structural nested models (Robins (1989),Robins (1998), Robins (199”