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Sample complexity of variance-reduced policy gradient: weaker assumptions and lower bounds
by
Papini, Matteo
, Metelli, Alberto Maria
, Paczolay, Gabor
, Harmati, Istvan
, Restelli, Marcello
in
Algorithms
/ Artificial Intelligence
/ Complexity
/ Computer Science
/ Control
/ Importance sampling
/ Lower bounds
/ Machine Learning
/ Mechatronics
/ Natural Language Processing (NLP)
/ Optimization
/ Robotics
/ Simulation and Modeling
2024
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Sample complexity of variance-reduced policy gradient: weaker assumptions and lower bounds
by
Papini, Matteo
, Metelli, Alberto Maria
, Paczolay, Gabor
, Harmati, Istvan
, Restelli, Marcello
in
Algorithms
/ Artificial Intelligence
/ Complexity
/ Computer Science
/ Control
/ Importance sampling
/ Lower bounds
/ Machine Learning
/ Mechatronics
/ Natural Language Processing (NLP)
/ Optimization
/ Robotics
/ Simulation and Modeling
2024
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Do you wish to request the book?
Sample complexity of variance-reduced policy gradient: weaker assumptions and lower bounds
by
Papini, Matteo
, Metelli, Alberto Maria
, Paczolay, Gabor
, Harmati, Istvan
, Restelli, Marcello
in
Algorithms
/ Artificial Intelligence
/ Complexity
/ Computer Science
/ Control
/ Importance sampling
/ Lower bounds
/ Machine Learning
/ Mechatronics
/ Natural Language Processing (NLP)
/ Optimization
/ Robotics
/ Simulation and Modeling
2024
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Sample complexity of variance-reduced policy gradient: weaker assumptions and lower bounds
Journal Article
Sample complexity of variance-reduced policy gradient: weaker assumptions and lower bounds
2024
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Overview
Several variance-reduced versions of REINFORCE based on importance sampling achieve an improved
O
(
ϵ
-
3
)
sample complexity to find an
ϵ
-stationary point, under an unrealistic assumption on the variance of the importance weights. In this paper, we propose the Defensive Policy Gradient (DEF-PG) algorithm, based on defensive importance sampling, achieving the same result without any assumption on the variance of the importance weights. We also show that this is not improvable by establishing a matching
Ω
(
ϵ
-
3
)
lower bound, and that REINFORCE with its
O
(
ϵ
-
4
)
sample complexity is actually optimal under weaker assumptions on the policy class. Numerical simulations show promising results for the proposed technique compared to similar algorithms based on vanilla importance sampling.
Publisher
Springer US,Springer Nature B.V
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