Numerical computation of internal & external flows: fundamentals of numerical discretization
Numerical computation of internal & external flows: fundamentals of numerical discretization
The basic equations for the large eddy simulation of turbulent flows in complex geometry
Journal of Computational Physics
Journal of Computational Physics
Development of high-order Taylor-Galerkin schemes for LES
Journal of Computational Physics
Reducing the bandwidth of sparse symmetric matrices
ACM '69 Proceedings of the 1969 24th national conference
A numerical method for large-eddy simulation in complex geometries
Journal of Computational Physics
High Accuracy Compact Schemes and Gibbs' Phenomenon
Journal of Scientific Computing
Numerical methods for unsteady compressible multi-component reacting flows on fixed and moving grids
Journal of Computational Physics
Worst Cases of a Periodic Function for Large Arguments
ARITH '07 Proceedings of the 18th IEEE Symposium on Computer Arithmetic
Hi-index | 0.00 |
LES of reacting flows is rapidly becoming mature and providing levels of precision which can not be reached with any RANS (Reynolds Averaged) technique. In addition to the multiple subgrid scale models required for such LES and to the questions raised by the required numerical accuracy of LES solvers, various issues related to the reliability, mesh independence and repetitivity of LES must still be addressed, especially when LES is used on massively parallel machines. This talk discusses some of these issues: (1) the existence of non physical waves (known as `wiggles' by most LES practitioners) in LES, (2) the effects of mesh size on LES of reacting flows, (3) the growth of rounding errors in LES on massively parallel machines and more generally (4) the ability to qualify a LES code as `bug free' and `accurate'. Examples range from academic cases (minimum non-reacting turbulent channel) to applied configurations (a sector of an helicopter combustion chamber).