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ASPI Research team
Applications of interacting particle systems to statistics
- Leader : François Le Gland
- Type : Project team
- Research center(s) : Rennes
- Field : Applied Mathematics, Computation and Simulation
- Theme : Stochastic Methods and Models
- Université Haute Bretagne (Rennes 2), Université Rennes 1, CNRS, Institut de recherche mathématique de Rennes (IRMAR) (UMR6625)
Team presentation
The scientific objectives of the ASPI research project-team are the design, analysis and implementation of interacting Monte Carlo methods, or particle methods, with focus on- statistical inference in hidden Markov models, e.g. state or parameter estimation, including particle filtering,
- risk evaluation, including simulation of rare events.
Scientific background
Intuitively speaking, interacting Monte Carlo methods are sequential simulation methods, in which particles
- explore the state space by mimicking the evolution of an underlying random process,
- learn their environment,
- and interact so that only the most successful particles are allowed to survive and to get offsprings at the next generation,
Research themes
- particle approximation for linear tangent Feynman-Kac flows, with application to sensitivity analysis,
- simulation of rare events,
- simulation-based methods for statistics of hidden Markov models,
- algorithmic issues.
International and industrial relations
- industrial projects : with
- Alcatel Space Industry, on turbo synchronization for satellite communications (terminated),
- Électricité de France R&D, on calibration of models for electricity price,
- multi-partner projects :
at european level, on
- conditional Monte Carlo methods for risk assessment (HYBRIDGE / IST),
- academic research networks :
at national level, on
- hidden Markov chains and particle filtering (HMM-STIC / MathSTIC, terminated),
- particle methods (AS67 / AS-STIC),
- system identification (ERNSI / TMR, terminated),
- statistical methods for dynamical stochastic models (DYNSTOCH / IHP).
Keywords: Particle filtering Monte Carlo method Particle system Statistical inference Hidden Markov model Positioning Navigation Tracking Rare event Risk assessment
Research teams of the same theme :
- ALEA - Advanced Learning Evolutionary Algorithms
- CQFD - Quality control and dynamic reliability
- I4S - Statistical Inference for Structural Health Monitoring
- MATHRISK - Mathematical Risk handling
- REGULARITY - Probabilistic modelling of irregularity and application to uncertainties management
- TOSCA - TO Simulate and CAlibrate stochastic models
Contact
Team leader
François Le Gland
(See all teams)
Tel.: +33 2 99 84 73 62
Secretariat
Tel.: +33 2 99 84 72 28
Find out more
Genealogy
This team follows
Inria
Inria.fr
Inria Channel

See also