Project-Team:DISCO

Project-Team Disco

Team, Visitors, External Collaborators

Overall Objectives

Objectives

Research Program

Analysis of interconnected systems
Stabilization of interconnected systems
Synthesis of reduced complexity controllers

Application Domains

Analysis and Control of life sciences systems
Energy Management

New Software and Platforms

FEMMES

New Results

Spectral abscissa characterization for Time-delay systems
Poles placement for reduced order Time-delay systems
Asymptotic behavior of critical imaginary roots for retarded differential equations
Stability analysis of retarded differential equations with delay-dependent coefficients
Stability and Stabilisability Through Envelopes for Retarded and Neutral Time-Delay Systems
Some remarks on the Walton and Marshall method for neutral delay systems
Local Analysis of Lurie Systems
New advances on backstepping
Time-varying systems with delay and Switched Systems
Observers
Stabilization of various systems with pointwise delays
Low complexity constrained control using higher degree Lyapunov functions
Characterization of ultimate bounds for systems with state-dependent disturbances
Combinatorial Approach towards Multi-Parametric Quadratic Programming based on Characterizing Adjacent Critical Regions
Active vibration damping in a mechanical structures
Landing of a civil aircraft
Power electronics devices
Wind Farm Distributed PSO-based Control for Constrained Power Generation Maximization
Wind Farm Distributed PSO-based Control for Constrained Power Generation Maximization
Model Identification for Demand-Side Management of District Heating Substations
Mathematical Modelling of Acute Myeloid Leukemia
Analysis of Dengue Fever SIR Model with time-varying parameters

Partnerships and Cooperations

National Initiatives
European Initiatives
International Initiatives
International Research Visitors

Dissemination

Promoting Scientific Activities
Teaching - Supervision - Juries
Popularization

Bibliography

Major publications
Publications of the year
References in notes

Inria | Raweb 2018 | Presentation of the Project-Team DISCO | DISCO Web Site


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Section: New Software and Platforms

FEMMES

Keyword: Linear system

Functional Description: The Software FEMMES makes it possible to perform simulations for observers which converge to the exact value of the solutions of a studied system in finite time. The considered systems are linear continuous-time time-invariant systems.

Partner: Inria
Contact: Frédéric Mazenc

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