A kernel based true online Sarsa(λ) for continuous space control problems
Computer Science and Information Systems, Tome 14 (2017) no. 3
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Reinforcement learning is an efficient learning method for the control problem by interacting with the environment to get an optimal policy. However, it also faces challenges such as low convergence accuracy and slow convergence. Moreover, conventional reinforcement learning algorithms could hardly solve continuous control problems. The kernel-based method can accelerate convergence speed and improve convergence accuracy; and the policy gradient method is a good way to deal with continuous space problems. We proposed a Sarsa(λ) version of true online time difference algorithm, named True Online Sarsa(λ)(TOSarsa(λ)), on the basis of the clustering-based sample specification method and selective kernelbased value function. The TOSarsa(λ) algorithm has a consistent result with both the forward view and the backward view which ensures to get an optimal policy in less time. Afterwards we also combined TOSarsa(λ) with heuristic dynamic programming. The experiments showed our proposed algorithm worked well in dealing with continuous control problem.
Keywords:
reinforcement learning, kernel method, true online, policy gradient, Sarsa(λ)
@article{CSIS_2017_14_3_a15,
author = {Fei Zhu and Haijun Zhu and Yuchen Fu and Xiaoke Zhou},
title = {A kernel based true online {Sarsa(\ensuremath{\lambda})} for continuous space control problems},
journal = {Computer Science and Information Systems},
year = {2017},
volume = {14},
number = {3},
url = {http://geodesic.mathdoc.fr/item/CSIS_2017_14_3_a15/}
}
TY - JOUR AU - Fei Zhu AU - Haijun Zhu AU - Yuchen Fu AU - Xiaoke Zhou TI - A kernel based true online Sarsa(λ) for continuous space control problems JO - Computer Science and Information Systems PY - 2017 VL - 14 IS - 3 UR - http://geodesic.mathdoc.fr/item/CSIS_2017_14_3_a15/ ID - CSIS_2017_14_3_a15 ER -
Fei Zhu; Haijun Zhu; Yuchen Fu; Xiaoke Zhou. A kernel based true online Sarsa(λ) for continuous space control problems. Computer Science and Information Systems, Tome 14 (2017) no. 3. http://geodesic.mathdoc.fr/item/CSIS_2017_14_3_a15/