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High order nonlinear numerical schemes for evolutionary PDEs. Proceedings of the European workshop HONOM 2013, Bordeaux, France, March 18–22, 2013. (English) Zbl 1291.76026

Lecture Notes in Computational Science and Engineering 99. Cham: Springer (ISBN 978-3-319-05454-4/hbk; 978-3-319-05455-1/ebook). xi, 208 p. (2014).

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The articles of this volume will be reviewed individually.
Indexed articles:
Boscarino, Sebastiano; Russo, Giovanni, High-order asymptotic-preserving methods for nonlinear relaxation from hyperbolic systems to convection-diffusion equations, 1-13 [Zbl 1320.76089]
Burbeau-Augoula, Anne, A hybrid finite difference-WENO scheme for large eddy simulation of compressible flows, 15-36 [Zbl 1426.76457]
Grimich, Karim; Michel, Bertrand; Cinnella, Paola; Lerat, Alain, Finite volume formulation of a third-order residual-based compact scheme for unsteady flow computations, 37-58 [Zbl 1426.76371]
Haider, Florian; Brenner, Pierre; Courbet, Bernard; Croisille, Jean-Pierre, Parallel implementation of \(k\)-exact finite volume reconstruction on unstructured grids, 59-75 [Zbl 1426.76374]
Wallraff, Marcel; Leicht, Tobias, 3D application of higher order multigrid algorithms for a RANS-\(k\omega\) DG-solver, 77-88 [Zbl 1359.76200]
Dubois, François; Lallemand, Pierre; Tekitek, Mohamed Mahdi, Taylor expansion method for linear lattice Boltzmann schemes with an external force: application to boundary conditions, 89-107 [Zbl 1353.76061]
Tokareva, Svetlana; Schwab, Christoph; Mishra, Siddhartha, High order SFV and mixed SDG/FV methods for the uncertainty quantification in multidimensional conservation laws, 109-133 [Zbl 1421.76164]
Nigro, Alessandra; Bartolo, Carmine; Bassi, Francesco; Ghidoni, Antonio, High-order discontinuous Galerkin solution of unsteady flows by using an advanced implicit method, 135-149 [Zbl 1371.76099]
Wirz, Martina, Detecting edges in high-order methods for hyperbolic conservation laws, 151-167 [Zbl 1366.76068]
Lerat, Alain, A comparison of analytical solutions of a high-order RBC scheme and its equivalent differential equation for a steady shock problem, 169-183 [Zbl 1347.76031]
Feistauer, Miloslav; Česenek, Jan; Hadrava, Martin; Horáček, Jaromír; Kosík, Adam, Discontinuous Galerkin method and applications to fluid-structure interaction problems, 185-208 [Zbl 1351.74081]

MSC:

76-06 Proceedings, conferences, collections, etc. pertaining to fluid mechanics
76Mxx Basic methods in fluid mechanics
65P99 Numerical problems in dynamical systems
65Z05 Applications to the sciences
35Q35 PDEs in connection with fluid mechanics
00B25 Proceedings of conferences of miscellaneous specific interest
00A79 Physics
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