High Order Nonlinear Numerical Schemes for Evolutionary PDEs

High Order Nonlinear Numerical Schemes for Evolutionary PDEs

Proceedings of the European Workshop HONOM 2013, Bordeaux, France, March 18-22, 2013

Perrier, Vincent; Congedo, Pietro Marco; Ricchiuto, Mario; Dobrzynski, Cecile; Abgrall, Remi; Beaugendre, Heloise

Springer International Publishing AG

08/2016

208

Mole

Inglês

9783319381725

15 a 20 dias

3518

Descrição não disponível.
?High-order Asymptotic-Preserving methods for nonlinear relaxation from hyperbolic systems to convection-diffusion equations.- A hybrid finite difference-WENO scheme for large eddy simulation of compressible flows.- Finite volume formulation of a third-order residual-based compact scheme for unsteady flow computations.- Parallel implementation of k-exact Finite Volume Reconstruction on Unstructured Grids.- 3D Application of Higher Order Multigrid Algorithms for a RANS-kw DG-Solver.- Taylor expansion method for linear lattice Boltzmann schemes with an external force. Application to boundary conditions.- High order SFV and mixed SDG/FV methods for the uncertainty quantification in multidimensional conservation laws.- High-order Discontinuous Galerkin solution of unsteady flows by using an advanced implicit method.- Detecting edges in high order methods for hyperbolic conservation laws.- A comparison of analytical solutions of a high-order RBC scheme and its equivalent differential equation for a steady shock problem.- Discontinuous Galerkin method and applications to fluid-structure interaction problems.
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compressible fluid dynamics;high order methods;partial differential equations