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Research by topics and publication list
This is my most recent topics, hence I write a few lines to describe what I try to do, starting with the latest news.
 
The benchmark case of Anderson, Basu & Letchford (2007) has been studied, but with the dynamic LES model of Heinz (2008), which has been made available only very recently in PALM. Interestingly, as compared with the standard non dynamic Moeng & Wyngaard (1988) model, rather different results are obtained.
| [22] | Plaut, E. & Heinz, S. 2022 Exact eddy-viscosity equation for turbulent wall flows - Implications for Computational Fluid Dynamics models. AIAA Journal. | hal-03708277 | 
| ![Nonlinear wave in a Newtonian pipe flow [21]](ondeN.gif)  | ![Nonlinear wave in a non-Newtonian pipe flow [21]](ondeNN.gif)  | 
| [21] | Plaut, E., Roland, N. & Nouar, C. 2017
Nonlinear waves with a threefold rotational 
symmetry in pipe flow:
influence of a strongly shear-thinning rheology.
J. Fluid Mech. | 
hal-01517796 | 
| [20] | Jenny, M., Plaut, E. & Briard, A. 2015
Numerical study of subcritical Rayleigh-Bénard convection
rolls in strongly shear-thinning Carreau fluids.
J. Non Newt. Fluid Mech. | 
hal-01417334 | 
| [19] | Bouteraa, M., Nouar, C., Plaut, E., Métivier, C. & Kalck, A. 2015
Weakly nonlinear analysis of
Rayleigh-Bénard convection in
shear-thinning fluids: nature of the
bifurcation and pattern selection.
J. Fluid Mech.
 | 
hal-02916086 | 
| [18] | Chekila, A., Nouar, C., Plaut, E. & Nemdili, A. 2011
Subcritical bifurcation of shear-thinning plane
Poiseuille flows.
J. Fluid Mech. | 
hal-01498811 | 
| [17] | Roland, N., Plaut, E. & Nouar, C. 2010 Petrov-Galerkin computation of nonlinear waves in pipe flow of shear-thinning fluids: first theoretical evidences for a delayed transition. Computers & Fluids. | hal-03792139 | 
![Plasma potential of an Ion Temperature Gradient mode in a cylindrical setup, computed with a spectral method [16]](ITGmode.png) 
| [16] | Gravier, É. & Plaut, E. 2013
Kinetic water-bag model of global collisional drift waves and ion temperature gradient instabilities in cylindrical geometry.
Phys. Plasmas. | 
hal-01287079 | 
| [15] | Gravier, É., Plaut, E., Caron, X. & Jenny, M. 2013 Transitions between drift waves in a magnetized cylindrical plasma: experiments and fluid model, solved with a spectral method. Eur. Phys. J. D. | hal-01287083 | 
| ![Thermal Rossby wave in a rotating cylindrical annulus, with the mean flow - 2D model [13]](ThermalRossbyW.png)  | ![Sketch of the LEMTA wavemaker by Jean-Yves Morel [14]](canalprincipe.png)  | ![Wave obtained by shearing the channel with the lid [14]](canalzoom.png)  | 
| [14] | Plaut, E., Lebranchu, Y., Jenny, M. & Serre, E. 2011
Structure and stability of annular sheared channel flows:
effects of confinement, curvature and inertial forces - waves.
Eur. Phys. J. B. | 
hal-01023235 | 
| [13] | Plaut, E., Lebranchu, Y., Simitev, R. & Busse, F. H. 2008
Reynolds stresses
and mean fields generated by pure waves:
applications to shear flows and convection in a rotating shell.
J. Fluid Mech. | 
hal-03808114 | 
| [12] | Plaut, E. & Busse, F. H. 2005
Multicellular convection in rotating annuli.
J. Fluid Mech. | 
hal-03814037 | 
| [11] | Plaut, E. 2003
Nonlinear dynamics of traveling waves
in rotating Rayleigh-Bénard convection:
effects of the boundary conditions and of the topology.
Phys. Rev. E. | 
hal-03814061 | 
| [10] | Plaut, E. & Busse, F. H. 2002 Low-Prandtl-number convection in a rotating cylindrical annulus. J. Fluid Mech. | hal-03815702 | 
|   |   | ![Experimental bimodal varicose pattern in planar nematic liquid crystal thermoconvection [5]](BimobalVaricose.png)  | 
| E. Plaut | Last modified: Wed Feb 16 17:25:42 CET 2022 |