In this paper,the problem of inverse optimal control(IOC) is investigated,where the quadratic cost function of a dynamic process is required to be recovered based on the observation of optimal control *** order to g...
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In this paper,the problem of inverse optimal control(IOC) is investigated,where the quadratic cost function of a dynamic process is required to be recovered based on the observation of optimal control *** order to guarantee the feasibility of the problem,the IOC is reformulated as an infinite-dimensional convex optimization problem,which is then solved in the primal-dual *** addition,the feasibility of the original IOC could be determined from the optimal value of reformulated problem,which also gives out an approximate solution when the original problem is not *** addition,several simplification methods are proposed to facilitate the computation,by which the problem is reduced to a boundary value problem of ordinary differential ***,numerical simulations are used to demonstrate the effectiveness and feasibility of the proposed methods.
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