The following pages link to Bertrand Cottenceau (Q212286):
Displaying 24 items.
- Model predictive control for discrete event systems with partial synchronization (Q290813) (← links)
- Container of (min,+)-linear systems (Q457194) (← links)
- Using interval arithmetic to prove that a set is path-connected (Q817868) (← links)
- An algorithm for computing a neighborhood included in the attraction domain of an asymptotically stable point (Q907209) (← links)
- Interval systems over idempotent semiring (Q1030748) (← links)
- Interval analysis and dioid: application to robust controller design for timed event graphs (Q1765173) (← links)
- Modelling and control of periodic time-variant event graphs in dioids (Q2197582) (← links)
- Model decomposition of timed event graphs under periodic partial synchronization: application to output reference control (Q2220344) (← links)
- Shared resources in production systems: (max,+) analysis (Q2431524) (← links)
- Guaranteeing the homotopy type of a set defined by non-linear inequalities (Q2460292) (← links)
- Holding Time Maximization Preserving Output Performance for Timed Event Graphs (Q2983130) (← links)
- Modeling and Control of Weight-Balanced Timed Event Graphs in Dioids (Q2983167) (← links)
- Control of Uncertain (min,+)-Linear Systems (Q3407669) (← links)
- Synthesis of greatest linear feedback for timed-event graphs in dioid (Q4506828) (← links)
- (Q4657051) (← links)
- (Q4782081) (← links)
- Observer Design for $(\max, +)$ Linear Systems (Q4978732) (← links)
- Optimal closed-loop control of timed event graphs in dioids (Q5266676) (← links)
- Observer-Based Controllers for Max-Plus Linear Systems (Q5280401) (← links)
- (Q5389689) (← links)
- Kanban policy improvement thanks to a (max,<b>+</b>)-algebra analysis (Q5402755) (← links)
- Discrete-Event Systems in a Dioid Framework: Control Theory (Q5496940) (← links)
- Model reference control for timed event graphs in diods (Q5947655) (← links)
- Event-variant and time-variant \((\max,+)\) systems (Q6575779) (← links)
