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In this paper,iterative leing control(ILC)design is studied for an iteration-varying tracking problem in which reference trajectories are generated by high-order intal models(HOIM).An HOlM formulated as a polynomial operator between consecutive iterations describes the changes of desired trajectories in the iteration domain and makes the iterative leing problem become iteration varying.The classical ILC for tracking iteration-invariant reference trajectories,on the other hand,is a special case of HOlM where the polynomial renders to a unity coefficient or a special first-order intal model.By inserting the HOIM into P-type ILC,the tracking performance along the iteration axis is investigated for a class of continuous-time nonlinear systems.Time-weighted norm method is utilized to guarantee validity of proposed algorithm in a sense of data-driven control.