Mathelin, Lionel - Dynamique des Transferts et Instabilit�s, Laboratoire d'Informatique pour la M�canique et les Sciences de l'Ing�nieur

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Mathelin, Lionel - Dynamique des Transferts et Instabilit�s, Laboratoire d'Informatique pour la M�canique et les Sciences de l'Ing�nieur

Equation-free model reduction for complex dynamical systems
Uncertainty Propagation for a Turbulent, Compressible Nozzle Flow
Robust optimal control of fluid flow L. Mathelin
Motivations A glimpse of GSD Decomposition strategies Some results Appendice Generalized spectral decomposition for large
European Conference on Computational Fluid Dynamics ECCOMAS CFD 2006
Postdoctoral position in flow control and large-scale model reduction CORMORED Project
Theoretical and Computational Fluid Dynamics manuscript No. (will be inserted by the editor)
Stochastic data assimilation with a Polynomial Chaos parametric estimation
Theoretical investigation of some thermal effects in turbulence modeling
STOCHASTIC APPROACHES TO UNCERTAINTY QUANTIFICATION IN CFD SIMULATIONS
NASA/CR2003212153 A Stochastic Collocation Algorithm
Near wake of a circular cylinder submitted to blowing II Impact on the dynamics
Near wake of a circular cylinder submitted to blowing I Boundary layers evolution
Motivations Underneath the hood CS A few results Uncertainty quantification for sparse solutions
Motivations Mapping-based approach Some preliminary results Appendice An equation-free approach towards real-time
Context & motivation A posteriori analysis Chemical system: supercritical hydrogen oxidation Conclusions Uncertainty quantification with dual-based
Context & motivation Method principles. . . . . . and some fresh ideas Some results Conclusions Stochastic data assimilation with a polynomial
Context & motivation A posteriori analysis
Context & motivation A posteriori analysis
Context and motivation Asynchronous Time Integration A linear heuristic approach A control-based approach Conclusion Asynchronous Time Integration for Polynomial
Introduction Particle method Stochastic problem Results Conclusion A Particle Method for Stochastic
Asynchronous Time Integration for Polynomial Chaos Expansion of Uncertain Periodic Dynamics
Vortex-Induced Vibrations and Waves in shear flow
Motivations TS-DIA Analysis Some results A Rayleigh-Taylor configuration A Two-Scale Direct-Interaction Approximation
A compressed-sensing approach for closed-loop optimal control of nonlinear