DocumentCode
397950
Title
Hyper-cubic discretization for TD learning based on autonomous decentralized approach
Author
Kobayashi, Yoshiyuki ; Hosoe, Shigeyuki
Author_Institution
Bio-mimetic Control Res. Center, RIKEN, Nagoya, Japan
Volume
4
fYear
2003
fDate
5-8 Oct. 2003
Firstpage
3633
Abstract
Adaptive resolution of function approximator is known to be important when we apply reinforcement learning to unknown problems. We propose to apply successive division and integration scheme of function approximation to temporal difference learning based on local curvature. TD learning in continuous state-space is based on non-constant values function approximation, which requires the simplicity of function approximator representation. We define bases and local complexity of function approximator in the similar way to the autonomous decentralized function approximation, but they are much simpler. The simplicity of approximator element bring us much less computation and easier analysis. The proposed function approximator is proven to be effective through function approximation problem and a reinforcement learning standard problem, pendulum swing-up task.
Keywords
function approximation; learning (artificial intelligence); multivariable systems; state-space methods; adaptation algorithm; approximator element; autonomous decentralized approach; function approximation; function approximator; hypercubic discretization; local curvature; pendulum swing-up task; reinforcement learning; state-space methods; temporal difference learning; Adaptive control; Algorithm design and analysis; Approximation algorithms; Force control; Function approximation; Learning; Programmable control; Radial basis function networks; Shape; State-space methods;
fLanguage
English
Publisher
ieee
Conference_Titel
Systems, Man and Cybernetics, 2003. IEEE International Conference on
ISSN
1062-922X
Print_ISBN
0-7803-7952-7
Type
conf
DOI
10.1109/ICSMC.2003.1244453
Filename
1244453
Link To Document