Publications associées à Reduced Basis Approximation and A Posteriori Error Estimation for the Time- Dependent Viscous Burgers Equation

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Nondispersive solutions to the $L^2$-critical half-wave equation

Joachim Krieger

We consider the focusing

L^2

-critical half-wave equation in one space dimension

i \partial_t u = D u - |u|^2 u,

where

D

denotes the first-order fractional derivative. Standard arguments show that there is a critical threshold

M_* > 0

such that all ...

Springer Verlag2013

Reduced Basis Approximation and A Posteriori Error Estimation for the Time- Dependent Viscous Burgers Equation

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Nondispersive solutions to the $L^2$-critical half-wave equation

On the physical consistency between three-dimensional and one-dimensional models in haemodynamics

Basal entrainment by Newtonian gravity-driven flows

Understanding the mixing process in 3D microfluidic nozzle/diffuser systems: simulations and experiments

The vertical structure of eddy diffusivity in pure slope flows over smooth surfaces

On the physical consistency between three-dimensional and one-dimensional models in haemodynamics

MATHICSE Technical Report : An online intrinsic stabilization strategy for the reduced basis approximation of parametrized advection-dominated problems

An online intrinsic stabilization strategy for the reduced basis approximation of parametrized advection-dominated problems

A counterexample to well-posedness of entropy solutions to the compressible Euler system

Nondispersive solutions to the $L^2$-critical half-wave equation

Local discontinuous Galerkin methods for fractional diffusion equations

A priori and a posteriori $W^{1,\infty}$ error analysis of a QC method for complex lattices