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UID:7731@i2m.univ-amu.fr
DTSTART;TZID=Europe/Paris:20161014T140000
DTEND;TZID=Europe/Paris:20161014T153000
DTSTAMP:20241120T204815Z
URL:https://www.i2m.univ-amu.fr/evenements/3-exposes-de-30min-donnes-par-k
 -schneider-i2m-s-gomes-unicamp-et-f-jacobitz-u-san-diego/
SUMMARY: (...): 3 exposés de 30min donnés par K. Schneider (I2M)\, S. Gom
 es (Unicamp) et F. Jacobitz (U. San Diego)
DESCRIPTION:: Nous aurons le plaisir d'écouter {{3 exposés de 30min}} don
 nés par :- K. Schneider (I2M) - Tomographic reconstruction using wavelet-
 vaguelette decomposition for inverting the helical Abel transform. Applica
 tion to tokamak edge turbulence light emission from a single image.- S. Go
 mes (Unicamp) - Multiresolution and adaptive mesh refinement schemes for E
 uler equations: a comparative study- F. Jacobitz (U. San Diego) - On Multi
 scale Acceleration Statistics in Rotating and Sheared Homogeneous Turbulen
 ce-Organisateurs : Caroline Chaux (I2M) et François-Xavier Dupé (LIF)---
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 ------------------------------------------------Title: Tomographic reconst
 ruction using wavelet-vaguelette decomposition for inverting the helical A
 bel transform. Application to tokamak edge turbulence light emission from 
 a single image.{{Kai Schneider}}\, I2M\, AMU-Images acquired by cameras in
 stalled in tokamaks are difficult to interpret because the three-dimension
 al structure of the plasma is flattened in a non-trivial way. Nevertheless
 \, taking advantage of the slow variation of the fluctuations along magnet
 ic field lines\, the optical transformation may be approximated by a gener
 alized Abel transform\, for which we propose an inversion technique based 
 on the wavelet-vaguelette decomposition. After validation of the new metho
 d using an academic test case and numerical data obtained with the Tokam 2
 D code\, we present an application to an experimental movie obtained in th
 e tokamak Tore Supra. A comparison with a classical regularization techniq
 ue for ill-posed inverse problems\, the singular value decomposition\, all
 ows us to assess the efficiency. The superiority of the wavelet-vaguelette
  technique is reflected in preserving local features\, such as blobs and f
 ronts\, in the denoised emissivity map.-Ref.: R. Nguyen van yen\, N. Fedor
 czak\, F. Brochard\, G. Bonhomme\, K. Schneider\, M. Farge and P. Monier-G
 arbet. Tomographic reconstruction of tokamak edge turbulence light emissio
 n from a single image using wavelet-vaguelette decomposition. Nucl. Fusion
 \, 52\, 013005\, 2012.----------------------------------------------------
 --------------------------------------------------------------Title: Multi
 resolution and adaptive mesh refinement schemes for Euler equations: a com
 parative study.{{Sonia Gomes}}\, Professor\, Unicamp\, Campinas\, Brazil\,
  currently visiting IHP.-We present some comparison results between two ad
 aptive numerical methods\, namely the adaptive multiresolution method and 
 the adaptive mesh refinement method for the resolution of 2D and 3D compre
 ssible Euler equations. The results are compared with respect to accuracy 
 and computational efficiency\, in terms of CPU time and memory requirement
 s\, with the corresponding finite volume scheme on a regular fine grid. Fo
 r both methods\, we use second-order schock-capturing schemes for the spac
 e discretization\, together with explicit second-order Runge-Kutta time in
 tegration.-Ref.: R. Deiterding\, M. Domingues\, S. Gomes and K. Schneider.
  Comparison of adaptive multiresolution and adaptive mesh refinement appli
 ed to simulations of the compressible Euler equations. SIAM J. Sci. Comput
 .\, 03/2016\, arXiv:1603.05211\, accepted.--------------------------------
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 ---------Title: On Multiscale Acceleration Statistics in Rotating and Shea
 red Homogeneous Turbulence.{{Frank Jacobitz}}\, Professor\, U. San Diego\,
  USA\, currently visiting I2M-The acceleration statistics of sheared and r
 otating homogeneous turbulence are studied using direct numerical simulati
 on results with different rotation ratios of Coriolis parameter to shear r
 ate $f/S$. For the range of rotation ratios $0 \\le f/S \\le 1$\, a destab
 ilization of the flow due to rotation and growth of the turbulent kinetic 
 energy is obtained. For other values of $f/S$\, rotation stabilizes the fl
 ow and a decay of the turbulent kinetic energy is observed. The statistica
 l properties of Lagrangian and Eulerian acceleration are considered and th
 e influence of the rotation ratio and the scale dependence of the statisti
 cs is investigated. The probability density functions (pdfs) of both Lagra
 ngian and Eulerian acceleration show a strong and similar dependence on th
 e rotation ratio. The flatness further quantifies its dependence and yield
 s values close to three for strong rotation. For moderate and vanishing ro
 tation\, the flatness of the Eulerian acceleration is larger than that of 
 the Lagrangian acceleration\, contrary to previous results for isotropic t
 urbulence. A wavelet-based scale-dependent analysis shows that the flatnes
 s of both Eulerian and Lagrangian acceleration increases as scale decrease
 s. For strong rotation\, the Eulerian acceleration is more intermittent th
 an the Lagrangian acceleration\, while the opposite result is obtained for
  moderate rotation.-Ref.: F.G. Jacobitz\, K. Schneider\, W.J.T. Bos and M.
  Farge. Structure of sheared and rotating turbulence: Multiscale statistic
 s of Lagrangian and Eulerian accelerations and passive scalar dynamics. Ph
 ys. Rev. E\, 93\, 013113\, 2016.------------------------------------------
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