Toward Off-Policy Learning Control with Function Approximation
By Hamid Reza Maei, Csaba Szepesvari, Shalabh Bhatnagar, Richard S. Sutton. 2010
264 citations recorded by the source corpus.
Subfields: Reinforcement Learning
How researchers see this paper
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In Reinforcement Learning
- Sergey Levine
- Pieter Abbeel
- Ofir Nachum
- Shimon Whiteson
- Hado van Hasselt
- David Silver
- Yuxi Li
- Doina Precup
Citations in the corpus
- Playing Atari with Deep Reinforcement Learning (2013, methodology): “en to converge when evaluating a fixed policy with a nonlinear function approximator [14]; or when learning a control policy with linear function approximation using a restricted variant of Q-learning [15]. However, these methods have not yet been extended to nonlinear control. Perhaps the most simil”
- Black-box Off-policy Estimation for Infinite-Horizon Reinforcement Learning (2020, methodology): “This is different from value function or policy learning from off-policy data (e.g., Precup et al., 2001; Maei et al., 2010; Sutton et al., 2016; Munos et al., 2016; Metelli et al., 2018), where the major goal is to ensure stability and convergence.”
- Diagnosing Bottlenecks in Deep Q-learning Algorithms (2019, methodology): “On-policy distributions (Tsitsiklis & Van Roy, 1997) and fixed behavior distributions (Sutton et al., 2009b; Maei et al., 2010) have often been targeted for theoretical convergence analysis, and many works use importance sampling to correct for off-policyness (Precup et al., 2001; Munos et al.,…”
- An Emphatic Approach to the Problem of Off-policy Temporal-Difference Learning (2015, methodology): “Parametric temporal-difference learning was first studied as the key “learning by generalization” algorithm in Samuel’s (1959) checker player.”
- Linear Off-Policy Actor-Critic (2012, methodology): “…d b ( s ) on its diagonal; Π is a projection operator that projects a value function to the nearest representable value function given the function approximator; and T λ,γπ is the λ -weighted Bellman operator for the target policy π with termination probability γ (e.g., see Maei & Sutton, 2010).”
- Dynamic policy programming (2010, neutral): “The gradient update ensures that PGAC asymptotically converges to a local maximum, given that an unbiased estimate of the gradient is provided by the critic (Maei et al., 2010; Bhatnagar et al., 2009; Konda and Tsitsiklis, 2003; Kakade, 2001).”
- A Kernel Loss for Solving the Bellman Equation (2019, methodology): “Furthermore, the solution found by our algorithm minimizes the projected Bellman error, as in prior works when specialized to the same settings (Sutton et al., 2009; Maei et al., 2010; Liu et al., 2015; Macua et al., 2015).”
- Reinforcement Learning in Continuous State and Action Spaces (2012, methodology): “The methods can be extended to control problems (Maei et al, 2010) with a greedy non-stationary estimation policy, although it is not yet clear how well the resulting Greedy-GQ algorithm performs in practice.”
- Scalable Bilinear π Learning Using State and Action Features (2018, background): “The Greedy-GQ is an interesting control algorithm with linear approximation that has convergence guarantees under a relatively mild assumption (Maei et al., 2010).”
- Deterministic Policy Gradient Algorithms (2014, methodology): “Specifically, we use gradient Q-learning in the critic (Maei et al., 2010), and note that under suitable conditions on the step-sizes, α θ , α w , α u , to ensure that the critic is updated on a faster time-scale than the actor, the critic will converge to the parameters minimising the MSPBE (Sutton…”
- Convergent Actor-Critic Algorithms Under Off-Policy Training and Function Approximation (2018, methodology): “Temporal-Difference (TD) Learning methods solve this problem but they have been used for value function based methods (Sutton et al., 2009; Maei et al., 2010; Maei, 2011; Sutton et al., 2016).”
- ConQUR: Mitigating Delusional Bias in Deep Q-learning (2020, background): “Various modifications have been proposed to improve convergence or approximation error (Gordon, 1995; 1999; Szepesv´ari & Smart, 2004; Melo & Ribeiro, 2007; Maei et al., 2010; Munos et al., 2016); but it remains difficult to reliably attain both robustness and scalability.”
- Algorithms for Reinforcement Learning (2010, background): “More recently, these algorithms have been extended to nonlinear function approximation (Maei et al., 2010a).”
- Bayes-Adaptive Simulation-based Search with Value Function Approximation (2014, background): “Finally, more general updates such as gradient Q-learning could be applied with corresponding convergence guarantees [14].”
- Efficient Sequential Decision Making (2017, background): “2, Chapter 6], and more recent papers [49, 48, 33, 34].”