Publications associées à Optimal flow control for Navier-Stokes equations: drag minimization

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Approximation of Quantities of Interest in Stochastic PDEs by the Random Discrete $L^2$ Projection on Polynomial Spaces

Fabio Nobile, Giovanni Migliorati, Erik Gustaf Bogislaw Von Schwerin

In this work we consider the random discrete

L^2

projection on polynomial spaces (hereafter RDP) for the approximation of scalar quantities of interest (QOIs) related to the solution of a partial differential equation model with random input parameters. ...

Siam Publications2013

Optimal flow control for Navier-Stokes equations: drag minimization

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Optimal control for Partial Differential Equations

Incremental Model Identification of Gas-Liquid Reaction Systems with Unsteady-State Diffusion

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An augmented mixed finite element method for the vorticity-velocity-pressure formulation of the Stokes equations

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Approximation of Quantities of Interest in Stochastic PDEs by the Random Discrete $L^2$ Projection on Polynomial Spaces

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Partial slip at fluid-solid boundaries by multiparticle collision dynamics simulations

Incremental Model Identification of Gas-Liquid Reaction Systems with Unsteady-State Diffusion

Conservation Schemes For Convection-Diffusion Equations With Robin Boundary Conditions

An augmented mixed finite element method for the vorticity–velocity–pressure formulation of the Stokes equations

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An augmented mixed finite element method for the vorticity-velocity-pressure formulation of the Stokes equations

Boundary control and shape optimization for the robust design of bypass anastomoses under uncertainty

Reduced basis approximation and a posteriori error estimation for Stokes flows in parametrized geometries: roles of the inf-sup stability constants

Asymptotic-numerical derivation of the Robin type coupling conditions for the macroscopic pressure at a reservoir-capillaries interface

Partial slip at fluid-solid boundaries by multiparticle collision dynamics simulations

Approximation of Quantities of Interest in Stochastic PDEs by the Random Discrete $L^2$ Projection on Polynomial Spaces