DocumentCode
1089837
Title
Relationship between decentralized controller design using H∞ and stochastic risk-averse criteria
Author
Srikant, R.
Author_Institution
AT&T Bell Labs., Holmdel, NJ, USA
Volume
39
Issue
4
fYear
1994
fDate
4/1/1994 12:00:00 AM
Firstpage
861
Lastpage
864
Abstract
Considers discrete-time decentralized risk-averse LEQG (linear exponential of quadratic cost Gaussian) teams, and shows that the team-optimal solutions are identical to one of the solutions for minimax team problems. The author first gives the result for static teams, and extends the result to dynamic teams, with a quasi-classical information pattern, using a dynamic programming argument. In the process, the author also establishes differences between the two problems by pointing out the existence of multiple solutions to the minimax team problem, while there exists a unique solution to the LEQG team problem
Keywords
decentralised control; decision theory; discrete time systems; dynamic programming; game theory; optimal control; stochastic systems; H∞ risk-averse criteria; decentralized controller design; discrete-time decentralized risk-averse LEQG teams; dynamic programming; dynamic teams; minimax team problems; quasi-classical information pattern; static teams; stochastic risk-averse criteria; team-optimal solutions; Cost function; Delay effects; Dynamic programming; Jacobian matrices; Minimax techniques; Optimal control; Stochastic processes;
fLanguage
English
Journal_Title
Automatic Control, IEEE Transactions on
Publisher
ieee
ISSN
0018-9286
Type
jour
DOI
10.1109/9.286271
Filename
286271
Link To Document