In this paper, the finite horizon H∞control problem is solved for a class of linear quantum systems using a dynamic game approach. The methodology adopted involves an equivalence between the quantum problem and an auxiliary classical stochastic problem. Then, by solving the finite horizon H∞control problem for the equivalent stochastic problem using results from a corresponding deterministic problem following a dynamic game approach, the finite horizon H∞control problem for the class of linear quantum systems under consideration is solved.
In this paper, a finite horizon
H∞ control problem is solved for a class of linear quantum systems using a dynamic game approach for the case of delayed measurements. The methodology adopted involves an equivalence between the quantum problem and an auxiliary classical stochastic problem. Then, the finite horizon
H∞ control problem for the class of linear quantum systems under consideration is solved for the case of delayed measurements by solving the finite horizon
H∞ control problem for an equivalent stochastic
H∞ control problem following a dynamic game approach.
In this paper, a finite horizon H∞control problem is solved for a class of linear quantum systems using a dynamic game approach for the case of delayed measurements. The methodology adopted involves an equivalence between the quantum problem and an auxiliary classical stochastic problem. Then, the finite horizon H∞control problem for the class of linear quantum systems under consideration is solved for the case of delayed measurements by solving the finite horizon H∞control problem for an equivalent stochastic H∞control problem using some results from a corresponding deterministic problem following a dynamic game approach.