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Michel Deville
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office(s):
CM1642
phone(s): [+41 21 69] 35318
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MISSION
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The Laboratory of Computational Engineering (LIN) is a research and teaching laboratory within the Institute of Energy Sciences (ISE) of the School of Engineering (STI) at the Swiss Federal Institute of Technology - Lausanne (EPFL). The LIN is involved in a wide range of basic as well as applied research topics in fluid mechanics, from a computational and theoretical point of view. Teaching as well as fundamental and applied research are carried out in the areas of numerical and theoretical fluid dynamics. The activities are focussed on the physical understanding, modeling and manipulation of complex (unsteady, turbulent, 3-D, reacting ) flows of compressible or incompressible (non-)Newtonian fluids by numerical simulation and by analytical modeling.
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MAIN PUBLICATIONS
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Modélisation numérique en science et génie des matériaux, M. RAPPAZ, M. BELLET, M. DEVILLE, Volume 10 of Traité des matériaux, Presses polytechniques et universitaires romandes, Lausanne, Suisse, ISBN 2-8807436-6, 551 pages, 1998
High-order methods for incompressible fluid flow, M.O. DEVILLE, P. F. FISCHER, E. H. MUND, Cambridge University Press, New York, , ISBN 0 521 45309 7, 499 pages, 2002
Numerical modelling in materials science and engineering, M. RAPPAZ, M. BELLET, M. DEVILLE, Vol. 32 Springer Series in Computational Mathematics, Springer Verlag, Berlin, ISBN 3-540-42676-0, 2003
Numerical evaluation of the accuracy and stability properties of high-order direct Stokes solvers with and without temporal stability, E. LERICHE, E. PERCHAT, G. LABROSSE, M.O. DEVILLE , J. Sci. Comput., vol. 26, pp. 25-43, 2006
Simulation of Generalized Newtonian Fluids with the Lattice Boltzmann Method, O. MALASPINAS, G. COURBEBAISSE, M. DEVILLE, Int. J. Modern Phys. C, 18, 1939-1949, 2007
Mesh update techniques for free-surface flow solvers using spectral element method , R. BOUFFANAIS, M.O. DEVILLE , J. Sci. Comput., DOI: 10.1007/s10915-005-9050-z, 2006
Constructive Spectral Approaches for the Helmholtz Decomposition of a Vector Field, E.AHUSBORDE, M. AZAÏEZ, M.O. DEVILLE, R. GRUBER, E.H. MUND, Appl. Num. Math., 58, pp. 955-967, 2008
An iterative Domain Decomposition Algorithm for the Grad(div) operator, E.AHUSBORDE, M. AZAÏEZ, M.O. DEVILLE, E.H. MUND, Communications in Comput. Phys., 5, pp. 391-397, 2009
Mécanique des milieux continus : une introduction, J. BOTSIS, M. DEVILLE, Presses polytechniques et universitaires romandes, Lausanne, Suisse, ISBN 2-88074-643-4, 272 pages, 2006
Solution of moving-boundary problems by the spectral element method, N. BODARD, R. BOUFFANAIS, M.O. DEVILLE, Appl. Numer. Math., 58, pp. 969-984, 2008
A coupled approximate deconvolution and dynamic mixed scale model for large-eddy simulation, M. A. HABISREUTINGER, R. BOUFFANAIS, E. LERICHE, M.O. DEVILLE, J. Comput. Phys., 224, pp. 241-266, 2007
Large-eddy simulation of the flow in a lid-driven cubical cavity, R. BOUFFANAIS, M.O. DEVILLE, E. LERICHE, Phys. Fluids, 19, 055108, 2007
A new extended matrix logarithm formulation for the simulation of viscoelastic fluids by spectral elements, A. JAFARI, N. FIETIER, M. O. DEVILLE, Comput. Fluids, 39, pp. 1425-1438, 2010.
Computational performance of a parallelized three-dimensional high-order spectral element toolbox, C. BOSSHARD, R. BOUFFANAIS, M. DEVILLE, R. GRUBER, J. LATT, Comput. Fluids, 44, pp. 1-8, 2011
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| Skills |
Numerical Fluid Mechanics
Spectral methods
Turbulence modelling
Large Eddy Simulations |
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| Phd Students |
Bosshard Christoph
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