We consider delay differential algebraic equations (DDAEs) to model interconnected systems with time-delays. The DDAE framework does not require any elimination techniques and can directly deal with any interconnection of systems and controllers with time-delays. In this framework, we analyze the properties of the H-infinity norm of interconnected systems with time-delays. We show that the standard H-infinity norm may be sensitive to arbitrarily small delay perturbations. We introduce the strong H-infinity norm which is insensitive to small delay perturbations and give its properties. We conclude that the strong H-infinity norm is more appropriate in any practical control application compared to the standard H-infinity norm for systems with...
International audienceThis paper deals about the robust stabilization of uncertain systems with time...
In this paper a new method to calculate the robust (worst-case) H∞-norm of a linear time-invariant t...
Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)Conselho Nacional de Desenvolvimento Ci...
We consider delay differential algebraic equations (DDAEs) to model interconnected systems with time...
We design fixed-order strong H-infinity controllers for general time-delay systems. The designer cho...
© 2015 Elsevier Ltd. We consider the computation of H-infinity norms for Single-Input-Single-Output ...
The H2 norm of an exponentially stable system described by Delay Differential Algebraic Equations (D...
Using H-infinity control, the design problem is formulated in terms of user defined weighting polyno...
We consider the characterization and computation of H-infinity norms for a class of time-delay syste...
We study the strong H2 norm of systems modeled by semi-explicit Delay Differential Algebraic Equatio...
The stabilization and robustification of a time-delay system is the topic of this paper. More precis...
In this paper, upper and lower bounds on approximating time-delay systems are proposed. Bounds on th...
The aim of this paper is to cope with the H ∞ control synthesis for time-delay linear systems. We ex...
We propose a new method for approximating time-delays in dynamical systems. A weighted II-infinity n...
The aim of this paper is to present new results on H∞ control synthesis for time-delay linear system...
International audienceThis paper deals about the robust stabilization of uncertain systems with time...
In this paper a new method to calculate the robust (worst-case) H∞-norm of a linear time-invariant t...
Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)Conselho Nacional de Desenvolvimento Ci...
We consider delay differential algebraic equations (DDAEs) to model interconnected systems with time...
We design fixed-order strong H-infinity controllers for general time-delay systems. The designer cho...
© 2015 Elsevier Ltd. We consider the computation of H-infinity norms for Single-Input-Single-Output ...
The H2 norm of an exponentially stable system described by Delay Differential Algebraic Equations (D...
Using H-infinity control, the design problem is formulated in terms of user defined weighting polyno...
We consider the characterization and computation of H-infinity norms for a class of time-delay syste...
We study the strong H2 norm of systems modeled by semi-explicit Delay Differential Algebraic Equatio...
The stabilization and robustification of a time-delay system is the topic of this paper. More precis...
In this paper, upper and lower bounds on approximating time-delay systems are proposed. Bounds on th...
The aim of this paper is to cope with the H ∞ control synthesis for time-delay linear systems. We ex...
We propose a new method for approximating time-delays in dynamical systems. A weighted II-infinity n...
The aim of this paper is to present new results on H∞ control synthesis for time-delay linear system...
International audienceThis paper deals about the robust stabilization of uncertain systems with time...
In this paper a new method to calculate the robust (worst-case) H∞-norm of a linear time-invariant t...
Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)Conselho Nacional de Desenvolvimento Ci...