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A zeroth-order stochastic implicit method for bilevel-structured actor-critic schemes
by
Cui, Shisheng
, Tao, Haochen
, Li, Zhuo
, Sun, Jian
in
Algorithms
/ Cognition
/ Computer Science
/ Convergence
/ Implicit methods
/ Information Systems and Communication Service
/ Intelligent agents
/ Machine learning
/ Optimization
/ Research Paper
/ Smoothing
2025
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A zeroth-order stochastic implicit method for bilevel-structured actor-critic schemes
by
Cui, Shisheng
, Tao, Haochen
, Li, Zhuo
, Sun, Jian
in
Algorithms
/ Cognition
/ Computer Science
/ Convergence
/ Implicit methods
/ Information Systems and Communication Service
/ Intelligent agents
/ Machine learning
/ Optimization
/ Research Paper
/ Smoothing
2025
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Do you wish to request the book?
A zeroth-order stochastic implicit method for bilevel-structured actor-critic schemes
by
Cui, Shisheng
, Tao, Haochen
, Li, Zhuo
, Sun, Jian
in
Algorithms
/ Cognition
/ Computer Science
/ Convergence
/ Implicit methods
/ Information Systems and Communication Service
/ Intelligent agents
/ Machine learning
/ Optimization
/ Research Paper
/ Smoothing
2025
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A zeroth-order stochastic implicit method for bilevel-structured actor-critic schemes
Journal Article
A zeroth-order stochastic implicit method for bilevel-structured actor-critic schemes
2025
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Overview
Reinforcement learning algorithms are central to the cognition and decision-making of embodied intelligent agents. A bilevel optimization (BO) modeling approach, along with a host of efficient BO algorithms, has been proven to be an effective means of addressing actor-critic (AC) policy optimization problems. In this work, based on a bilevel-structured AC problem model, an implicit zeroth-order stochastic algorithm is developed. A locally randomized spherical smoothing technique, which can be applied to nonsmooth nonconvex implicit AC formulations and avoid the closed-form lower-level mapping, is introduced. In the proposed zeroth-order scheme, the gradient of the implicit function can be approximated through inexact lower-level value estimations that are practically available. Under suitable assumptions, the algorithmic framework designed for the bilevel AC method is characterized by convergence guarantees under a fixed stepsize and smoothing parameter. Moreover, the proposed algorithm is equipped with the overall iteration complexity of
O
(
n
2
L
0
2
L
~
0
2
ϵ
−
1
)
. The convergence performance of the proposed algorithm is verified through numerical simulations.
Publisher
Science China Press,Springer Nature B.V
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