Kai Schneider
Kai Schneider
Institut de Mathématiques de Marseille, Aix-Marseille Université
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Cited by
Cited by
Non-Gaussianity and coherent vortex simulation for two-dimensional turbulence using an adaptive orthogonal wavelet basis
M Farge, K Schneider, N Kevlahan
Physics of Fluids 11 (8), 2187-2201, 1999
Wavelet methods in computational fluid dynamics
K Schneider, OV Vasilyev
Annual Review of Fluid Mechanics 42, 473-503, 2010
Coherent vortex extraction in 3D turbulent flows using orthogonal wavelets
M Farge, G Pellegrino, K Schneider
Physical Review Letters 87 (5), 054501, 2001
Coherent vortex simulation (CVS), a semi-deterministic turbulence model using wavelets
M Farge, K Schneider
Flow, Turbulence and Combustion 66, 393-426, 2001
A conservative fully adaptive multiresolution algorithm for parabolic PDEs
O Roussel, K Schneider, A Tsigulin, H Bockhorn
Journal of Computational Physics 188 (2), 493-523, 2003
Nonlinear wavelet thresholding: A recursive method to determine the optimal denoising threshold
A Azzalini, M Farge, K Schneider
Applied and Computational Harmonic Analysis 18 (2), 177-185, 2005
A Fourier spectral method for the Navier–Stokes equations with volume penalization for moving solid obstacles
D Kolomenskiy, K Schneider
Journal of Computational Physics 228 (16), 5687-5709, 2009
Coherent vortex extraction in three-dimensional homogeneous turbulence: Comparison between CVS-wavelet and POD-Fourier decompositions
M Farge, K Schneider, G Pellegrino, AA Wray, RS Rogallo
Physics of Fluids 15 (10), 2886-2896, 2003
An adaptive wavelet–vaguelette algorithm for the solution of PDEs
J Fröhlich, K Schneider
Journal of Computational Physics 130 (2), 174-190, 1997
An adaptive multiresolution scheme with local time stepping for evolutionary PDEs
MO Domingues, SM Gomes, O Roussel, K Schneider
Journal of Computational Physics 227 (8), 3758-3780, 2008
Numerical simulation of the transient flow behaviour in chemical reactors using a penalisation method
K Schneider
Computers & Fluids 34 (10), 1223-1238, 2005
A volume penalization method for incompressible flows and scalar advection–diffusion with moving obstacles
B Kadoch, D Kolomenskiy, P Angot, K Schneider
Journal of Computational Physics 231 (12), 4365-4383, 2012
Comparison of an adaptive wavelet method and nonlinearly filtered pseudospectral methods for two-dimensional turbulence
K Schneider, NKR Kevlahan, M Farge
Theoretical and Computational Fluid Dynamics 9 (3), 191-206, 1997
Fourier spectral and wavelet solvers for the incompressible Navier–Stokes equations with volume-penalization: Convergence of a dipole–wall collision
GH Keetels, U D’Ortona, W Kramer, HJH Clercx, K Schneider, ...
Journal of Computational Physics 227 (2), 919-945, 2007
Coherent vortices in high resolution direct numerical simulation of homogeneous isotropic turbulence: A wavelet viewpoint
N Okamoto, K Yoshimatsu, K Schneider, M Farge, Y Kaneda
Physics of Fluids 19 (11), 2007
Wavelet smoothing of evolutionary spectra by nonlinear thresholding
R Von Sachs, K Schneider
Applied and Computational Harmonic Analysis 3, 268-282, 1996
Coherent vortex simulation of three-dimensional turbulent mixing layers using orthogonal wavelets
K Schneider, M Farge, G Pellegrino, MM Rogers
Journal of Fluid Mechanics 534, 39-66, 2005
Decaying two-dimensional turbulence in a circular container
K Schneider, M Farge
Physical Review Letters 95 (24), 244502, 2005
Bumblebee flight in heavy turbulence
T Engels, D Kolomenskiy, K Schneider, FO Lehmann, J Sesterhenn
Physical Review Letters 116 (2), 028103, 2016
Space–time adaptive multiresolution methods for hyperbolic conservation laws: applications to compressible Euler equations
MO Domingues, SM Gomes, O Roussel, K Schneider
Applied Numerical Mathematics 59 (9), 2303-2321, 2009
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