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- Bertrand Cottenceau, Laurent Hardouin, Jean-Louis Boimond, Jean-Louis Ferrier
- Automatica
- 2001

- Eric Menguy, Jean-Louis Boimond, Laurent Hardouin, Jean-Louis Ferrier
- Discrete Event Dynamic Systems
- 2000

- Carlos Andrey Maia, Laurent Hardouin, Rafael Santos-Mendes, Bertrand Cottenceau
- IEEE Trans. Automat. Contr.
- 2003

This paper deals with the model-reference control of timed event graphs using the dioid algebra and the residuation theory. It proposes a control structure based on a precompensator and a feedback controller to improve the controlled system performance. It is shown that this approach always leads to an optimal behavior of the closed-loop system. An example… (More)

- Eric Menguy, Jean-Louis Boimond, Laurent Hardouin, Jean-Louis Ferrier
- IEEE Trans. Automat. Contr.
- 2000

- Mehdi Lhommeau, Laurent Hardouin, Bertrand Cottenceau, Luc Jaulin
- Automatica
- 2004

This paper deals with feedback controller synthesis for timed event graphs, where the number of initial tokens and time delays are only known to belong to intervals. We discuss here the existence and the computation of a robust controller set for uncertain systems that can be described by parametric models, the unknown parameters of which are assumed to… (More)

- Sébastien Lahaye, Jean-Louis Boimond, Laurent Hardouin
- Discrete Event Dynamic Systems
- 2004

- Luc Jaulin, Stefan Ratschan, Laurent Hardouin
- Reliable Computing
- 2004

- Laurent Hardouin, Carlos Andrey Maia, Bertrand Cottenceau, Mehdi Lhommeau
- IEEE Trans. Automat. Contr.
- 2010

This paper deals with the state estimation for maxplus linear systems. This estimation is carried out following the ideas of the observer method for classical linear systems. The system matrices are assumed to be known, and the observation of the input and of the output is used to compute the estimated state. The observer design is based on the residuation… (More)

This paper deals with control of Timed Event Graphs (TEG). In a first part the disturbance decoupling problem for TEG is defined. In a second part we propose the synthesis of an optimal output feedback controller ensuring the disturbance decoupling and preserving the state of the system.

The class of discrete event dynamic systems involving only synchronization phenomena can be seen as linear time-invariant systems in a particular algebraic structure called (min,+) algebra. In the same framework, this paper deals with linear time-varying systems, that is, systems whose parameters may change as functions of time. For example, in a… (More)