45 research outputs found
Robust global state feedback stabilization of cement mills
peer reviewedPlugging is well known to be a major cause of instability in industrial cement mills. A
simple nonlinear model able to simulate the plugging phenomenon is presented. It is shown
how a nonlinear robust controller can be designed in order to fully prevent the mill from
pluggin
Global analysis of a continuous-time flow whith computes time-optimal switchings
peer reviewedThe minimum-time bounded control of linear systems is generically bang-bang and the number of switchings does not exceed the dimension of the system if the eigenvalues of the system matrix are real. This paper proposes a synthesis method for such problems based on dynamical systems that "compute" the optimal sequence of switching times
Computation of time-optimal switchings for linear systems with complex poles
© 2003 EUCA. The minimum-time bounded control of linear systems is generically bang-bang and the number of switchings does not exceed the dimension of the system if the eigenvalues of the system matrix are real or if the initial condition is sufficiently close to the target. This paper extends the method of [8] for computing the switching times of time-optimal controllers to linear systems with complex poles and demonstrates its application on MPC schemes
Global stabilization of feedforward systems with exponentially unstable Jacobian linearization
The global stabilization of a class of feedforward systems having an
exponentially unstable Jacobian linearization is achieved by a high
gain feedback saturated at a low level. The control law forces the
derivatives of the state variables to small values along the closed loop
trajectories. This “slow control” design is illustrated with a benchmark
example and its limitations are emphasized
Improving the performance of low-gain designs for bounded control of linear systems
An online scheduling of the parameter ensuring in addition to closed loop stability was presented. Attention was given to saturated linear low-gain control laws. Null controllability of the considered linear systems was assumed. The family of low gain control laws achieved semiglobal stabilization