References of "Vigneron, Didier"
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See detailCrank-Nicolson Scheme for Solving Low Mach Number Unsteady Viscous Flows Using an Implicit Preconditioned Dual Time Stepping Technique
Vigneron, Didier ULg; Deliège, Geoffrey ULg; Essers, Jean-André ULg

in Deconinck, Herman; Dick, Eric (Eds.) Computational Fluid Dynamics 2006 (2009)

Detailed reference viewed: 55 (8 ULg)
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See detailNumerical simulation of the strong staggered aerodynamic coupling of an electrostatic micropump
Drosson, Marcus ULg; Vigneron, Didier ULg; Essers, Jean-André ULg

Conference (2008)

Detailed reference viewed: 53 (5 ULg)
See detailCrank-Nicolson Scheme for Solving Low Mach Number Unsteady Viscous Flows Using an Implicit Preconditioned Dual Time Stepping Technique
Vigneron, Didier ULg; Deliège, Geoffrey ULg; Essers, Jean-André ULg

Conference (2006)

Detailed reference viewed: 21 (1 ULg)
See detailLow Mach Number Local Preconditioning For Unsteady Viscous Finite Volumes Simulations on 3D Unstructured Grids
Vigneron, Didier ULg; Deliège, Geoffrey ULg; Essers, Jean-André ULg

Conference (2006)

Detailed reference viewed: 18 (2 ULg)
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See detailA finite volume method with conservative and consistent viscous terms discretization for three-dimensional flows
Vigneron, Didier ULg; Vaassen, Jean-Marc; Essers, Jean-André ULg

Conference given outside the academic context (2005)

Detailed reference viewed: 33 (5 ULg)
See detailImplicit high-order geometrically conservative scheme for the solution of flow problems on moving unstructured grids
Lepot, Ingrid; Vigneron, Didier ULg; Essers, Jean-André ULg et al

Conference (2003, March)

This paper presents a finite volume solver for the computation of three-dimensional unsteady flows of inviscid compressible perfect gases on moving unstructured meshes. This solver, based on a cell ... [more ▼]

This paper presents a finite volume solver for the computation of three-dimensional unsteady flows of inviscid compressible perfect gases on moving unstructured meshes. This solver, based on a cell-centered approach for arbitrary polyhedral cells, provides unconditional second-order space and time truncation error. A new way of satisfying the Discrete Geometric Conservation Law (DGCL) adapted to this scheme is proposed. Preliminary results are presented. [less ▲]

Detailed reference viewed: 48 (9 ULg)