Coarse-Grained Smoothness for Reinforcement Learning in Metric Spaces
Publication
, Conference
Gottesman, O; Asadi, K; Allen, C; Lobel, S; Konidaris, G; Littman, M
Published in: Proceedings of Machine Learning Research
January 1, 2023
Principled decision-making in continuous state-action spaces is impossible without some assumptions. A common approach is to assume Lipschitz continuity of the Q-function. We show that, unfortunately, this property fails to hold in many typical domains. We propose a new coarse-grained smoothness definition that generalizes the notion of Lipschitz continuity, is more widely applicable, and allows us to compute significantly tighter bounds on Q-functions, leading to improved learning. We provide a theoretical analysis of our new smoothness definition, and discuss its implications and impact on control and exploration in continuous domains.
Duke Scholars
Published In
Proceedings of Machine Learning Research
EISSN
2640-3498
Publication Date
January 1, 2023
Volume
206
Start / End Page
1390 / 1410
Citation
APA
Chicago
ICMJE
MLA
NLM
Gottesman, O., Asadi, K., Allen, C., Lobel, S., Konidaris, G., & Littman, M. (2023). Coarse-Grained Smoothness for Reinforcement Learning in Metric Spaces. In Proceedings of Machine Learning Research (Vol. 206, pp. 1390–1410).
Gottesman, O., K. Asadi, C. Allen, S. Lobel, G. Konidaris, and M. Littman. “Coarse-Grained Smoothness for Reinforcement Learning in Metric Spaces.” In Proceedings of Machine Learning Research, 206:1390–1410, 2023.
Gottesman O, Asadi K, Allen C, Lobel S, Konidaris G, Littman M. Coarse-Grained Smoothness for Reinforcement Learning in Metric Spaces. In: Proceedings of Machine Learning Research. 2023. p. 1390–410.
Gottesman, O., et al. “Coarse-Grained Smoothness for Reinforcement Learning in Metric Spaces.” Proceedings of Machine Learning Research, vol. 206, 2023, pp. 1390–410.
Gottesman O, Asadi K, Allen C, Lobel S, Konidaris G, Littman M. Coarse-Grained Smoothness for Reinforcement Learning in Metric Spaces. Proceedings of Machine Learning Research. 2023. p. 1390–1410.
Published In
Proceedings of Machine Learning Research
EISSN
2640-3498
Publication Date
January 1, 2023
Volume
206
Start / End Page
1390 / 1410