DocumentCode :
3472882
Title :
Optimal incentive control for two-level dynamical constrained problems: a solution method through sensitivity analysis
Author :
Cornet, P. ; Installé, M.
Author_Institution :
Dept. of Autom. Control., Louvain Univ., Belgium
fYear :
1991
fDate :
11-13 Dec 1991
Firstpage :
939
Abstract :
Incentive control of hierarchical bilevel planning problems cannot be seen as usual optimal control problems since the upper-level decision maker, who wants to control the dynamical evolution of the system, has no direct means of action on the system´s decision variables, which are in the hands of the lower-level decision maker. However, he can ultimately trigger changes in the lower-level strategies through indirect actions called incentives. This two-level interaction between actors, with different control variables and different objective functions, can be seen as a dynamical constrained Stackelberg game. A thorough description and formulation of the problem characterized by a multi-objective dynamical constrained optimization and a hierarchical framework is given. An algorithm intending to solve this problem using sensitivity analysis, and an example from a regional planning context illustrating the concept of control for the upper-level actor are included
Keywords :
decision theory; game theory; optimal control; optimisation; sensitivity analysis; dynamical constrained Stackelberg game; hierarchical bilevel planning; lower-level decision maker; multi-objective dynamical constrained optimization; optimal incentive control; regional planning; sensitivity analysis; two-level dynamical constrained problems; upper-level decision maker; Automatic control; Constraint optimization; Control systems; Dynamic programming; Mathematical model; Mathematical programming; Optimal control; Production; Resource management; Sensitivity analysis;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Decision and Control, 1991., Proceedings of the 30th IEEE Conference on
Conference_Location :
Brighton
Print_ISBN :
0-7803-0450-0
Type :
conf
DOI :
10.1109/CDC.1991.261460
Filename :
261460
Link To Document :
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