This paper deals with the asymptotic tracking of periodic trajectories for hybrid systems having linear dynamics in each operating mode and isolated discrete switching events (switching systems). Parametric uncertainties are considered and the dimension of the state vector is allowed to vary among modes. To deal with the hybrid nature of the system, and the possible discontinuities of its solutions at switching times, a properly amended tracking control problem is defined and a feedback control law based on a discontinuous version of the classical internal model principle is proposed. The innovative design of the discrete-time dynamics of the compensator guarantees the robust existence of a steady-state response giving zero tracking error in the controlled output, and local convergence to it.
Galeani, S., Menini, L., Potini, A. (2012). Robust trajectory tracking for a class of hybrid systems: an internal model principle approach. IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 57(2), 344-359 [10.1109/TAC.2011.2162884].
Robust trajectory tracking for a class of hybrid systems: an internal model principle approach
GALEANI, SERGIO;MENINI, LAURA;
2012-01-01
Abstract
This paper deals with the asymptotic tracking of periodic trajectories for hybrid systems having linear dynamics in each operating mode and isolated discrete switching events (switching systems). Parametric uncertainties are considered and the dimension of the state vector is allowed to vary among modes. To deal with the hybrid nature of the system, and the possible discontinuities of its solutions at switching times, a properly amended tracking control problem is defined and a feedback control law based on a discontinuous version of the classical internal model principle is proposed. The innovative design of the discrete-time dynamics of the compensator guarantees the robust existence of a steady-state response giving zero tracking error in the controlled output, and local convergence to it.File | Dimensione | Formato | |
---|---|---|---|
05960778.pdf
solo utenti autorizzati
Licenza:
Copyright dell'editore
Dimensione
672.83 kB
Formato
Adobe PDF
|
672.83 kB | Adobe PDF | Visualizza/Apri Richiedi una copia |
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.