This paper uses Linear Matrix Inequality (LMI) techniques to apply regional eigenvalue assignment constraints to a dynamic state-feedback controller design for discrete-time systems with vanishing nonlinear perturbations. The controller design also incorporates the H∞ performance criterion. The regional eigenvalue assignment place the eigenvalues of the linear part of the system in two distinct regions, one region for the controller eigenvalues and one region for the observer eigenvalues, in such a way that the state estimation error goes to zero significantly faster than the state reaches steady state
In this paper, stabilizing problems in control design are addressed for linear discrete-time systems...
In an experiment, an input sequence is applied to an unknown linear time-invariant system (in contin...
We study the standard H∞ optimal control problem using state feedback for smooth nonlinear control s...
International audienceThis paper aims at developing a robust observer–based estimated state feedback...
International audienceThis paper aims at developing a robust observer–based estimated state feedback...
International audienceThis paper aims at developing a robust observer–based estimated state feedback...
International audienceThis paper aims at developing a robust observer–based estimated state feedback...
This thesis addresses the problem of robust and resilient linear state feedback controller design us...
This paper proposes an improved approach to H2 and H ∞ robust state feedback control design for disc...
© IFAC. This paper provides new insights into the currently available extended linear matrix inequal...
We address optimal eigenvalue assignment in order to obtain minimum ultimate bounds on every compone...
In this paper a robust periodic eigenvalue assignment algorithm is proposed for linear, time-invaria...
The problem of output feedback H?? control for linear discrete-time systems subject to sensor nonlin...
Master’s thesis deals with using a linear matrix inequality (LMI) in control of a dynamic systems. W...
We study the standard H∞ optimal control problem using state feedback for smooth nonlinear control s...
In this paper, stabilizing problems in control design are addressed for linear discrete-time systems...
In an experiment, an input sequence is applied to an unknown linear time-invariant system (in contin...
We study the standard H∞ optimal control problem using state feedback for smooth nonlinear control s...
International audienceThis paper aims at developing a robust observer–based estimated state feedback...
International audienceThis paper aims at developing a robust observer–based estimated state feedback...
International audienceThis paper aims at developing a robust observer–based estimated state feedback...
International audienceThis paper aims at developing a robust observer–based estimated state feedback...
This thesis addresses the problem of robust and resilient linear state feedback controller design us...
This paper proposes an improved approach to H2 and H ∞ robust state feedback control design for disc...
© IFAC. This paper provides new insights into the currently available extended linear matrix inequal...
We address optimal eigenvalue assignment in order to obtain minimum ultimate bounds on every compone...
In this paper a robust periodic eigenvalue assignment algorithm is proposed for linear, time-invaria...
The problem of output feedback H?? control for linear discrete-time systems subject to sensor nonlin...
Master’s thesis deals with using a linear matrix inequality (LMI) in control of a dynamic systems. W...
We study the standard H∞ optimal control problem using state feedback for smooth nonlinear control s...
In this paper, stabilizing problems in control design are addressed for linear discrete-time systems...
In an experiment, an input sequence is applied to an unknown linear time-invariant system (in contin...
We study the standard H∞ optimal control problem using state feedback for smooth nonlinear control s...