Synthesizing observers and controllers based on ellipsoidal reachable sets of LTV discrete systems
暂无分享,去创建一个
[1] F. Schweppe. Recursive state estimation: Unknown but bounded errors and system inputs , 1967 .
[2] D. Bertsekas,et al. On the minimax reachability of target sets and target tubes , 1971 .
[3] Pravin Varaiya,et al. Reach set computation and control synthesis for discrete-time dynamical systems with disturbances , 2011, Autom..
[4] D. Wilson. Convolution and Hankel operator norms for linear systems , 1989 .
[5] Huibert Kwakernaak,et al. Linear Optimal Control Systems , 1972 .
[6] Angelika Bayer,et al. Ellipsoidal Calculus For Estimation And Control , 2016 .
[7] Dmitry V. Balandin,et al. Finite-horizon optimal control of maximal output deviations in LTV discrete-time systems , 2019, 2019 27th Mediterranean Conference on Control and Automation (MED).
[8] Dmitry V. Balandin,et al. Finite-horizon multi-objective generalized H2 control with transients , 2019, Autom..
[9] Stephen P. Boyd,et al. Linear Matrix Inequalities in Systems and Control Theory , 1994 .
[10] Dmitry V. Balandin,et al. Ellipsoidal reachable sets of linear time-varying continuous and discrete systems in control and estimation problems , 2020, Autom..
[11] Dmitry V. Balandin,et al. Multi-objective generalized H2 control , 2019, Autom..
[12] Felix L. Chernousko,et al. Properties of the Optimal Ellipsoids Approximating the Reachable Sets of Uncertain Systems , 2004 .
[13] Yunmin Zhu,et al. On equivalence of major relaxation methods for minimum ellipsoid covering intersection of ellipsoids , 2019, Autom..
[14] Francesco Amato,et al. On the finite-time boundedness of linear systems , 2019, Autom..