ExaHyPE: An Engine for Parallel Dynamically Adaptive Simulations of Wave Problems
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Michael Dumbser | Kenneth Duru | Leonhard Rannabauer | Alice-Agnes Gabriel | Michael Bader | Philipp Samfass | Tobias Weinzierl | Dominic E. Charrier | Maurizio Tavelli | Anne Reinarz | Jean-Mathieu Gallard | Luciano Rezzolla | Francesco Fambri | Lukas Krenz | Luke Bovard | Sven Köppel | L. Rezzolla | M. Dumbser | F. Fambri | M. Bader | A. Gabriel | K. Duru | L. Rannabauer | T. Weinzierl | M. Tavelli | A. Reinarz | Luke Bovard | Jean-Matthieu Gallard | Sven Köppel | Lukas Krenz | Philipp Samfass | D. E. Charrier | L. Bovard
[1] Tobias Weinzierl,et al. Enclave Tasking for Discontinuous Galerkin Methods on Dynamically Adaptive Meshes , 2018, SIAM J. Sci. Comput..
[2] Alice-Agnes Gabriel,et al. Landers 1992 “Reloaded”: Integrative Dynamic Earthquake Rupture Modeling , 2019, Journal of Geophysical Research: Solid Earth.
[3] Leonhard Rannabauer,et al. A High-Order Discontinuous Galerkin Solver with Dynamic Adaptive Mesh Refinement to Simulate Cloud Formation Processes , 2019, PPAM.
[4] Michael Dumbser,et al. Studies on the energy and deep memory behaviour of a cache-oblivious, task-based hyperbolic PDE solver , 2018, Int. J. High Perform. Comput. Appl..
[5] Wenbin Xu,et al. Dynamic viability of the 2016 Mw 7.8 Kaikōura earthquake cascade on weak crustal faults , 2018, Nature Communications.
[6] Michael Dumbser,et al. A simple diffuse interface approach on adaptive Cartesian grids for the linear elastic wave equations with complex topography , 2018, J. Comput. Phys..
[7] Kenneth Duru,et al. On energy stable discontinuous Galerkin spectral element approximations of the perfectly matched layer for the wave equation , 2018, Computer Methods in Applied Mechanics and Engineering.
[8] Tobias Weinzierl,et al. The Peano Software—Parallel, Automaton-based, Dynamically Adaptive Grid Traversals , 2015, ACM Trans. Math. Softw..
[9] Michael Dumbser,et al. ADER-DG with a-posteriori finite-volume limiting to simulate tsunamis in a parallel adaptive mesh refinement framework , 2018, Computers & Fluids.
[10] Michael Dumbser,et al. Efficient Implementation of ADER Discontinuous Galerkin Schemes for a Scalable Hyperbolic PDE Engine , 2018, Axioms.
[11] Michael Dumbser,et al. A well balanced diffuse interface method for complex nonhydrostatic free surface flows , 2018, Computers & Fluids.
[12] Kenneth Duru,et al. A new discontinuous Galerkin spectral element method for elastic waves with physically motivated numerical fluxes , 2018, 1802.06380.
[13] Tobias Weinzierl,et al. A Case Study for a New Invasive Extension of Intel's Threading Building Blocks , 2018, COSH@HiPEAC.
[14] Michael Dumbser,et al. ADER discontinuous Galerkin schemes for general-relativistic ideal magnetohydrodynamics , 2018, 1801.02839.
[15] L. Rezzolla,et al. Conformal and covariant Z4 formulation of the Einstein equations: strongly hyperbolic first-order reduction and solution with discontinuous Galerkin schemes , 2017, 1707.09910.
[16] Tobias Weinzierl,et al. Quasi-matrix-free Hybrid Multigrid on Dynamically Adaptive Cartesian Grids , 2016, ACM Trans. Math. Softw..
[17] Leonhard Rannabauer,et al. Simulation of tsunamis with the exascale hyperbolic PDE engine ExaHyPE , 2018 .
[18] Sven Köppel. Towards an exascale code for GRMHD on dynamical spacetimes , 2018 .
[19] Sven Koppel,et al. Towards an exascale code for GRMHD on dynamical spacetimes , 2017, 1711.08221.
[20] Alice-Agnes Gabriel,et al. Extreme Scale Multi-Physics Simulations of the Tsunamigenic 2004 Sumatra Megathrust Earthquake , 2017, SC17: International Conference for High Performance Computing, Networking, Storage and Analysis.
[21] Tobias Weinzierl,et al. An Experience Report on (Auto-)tuning of Mesh-Based PDE Solvers on Shared Memory Systems , 2017, PPAM.
[22] Michael Dumbser,et al. A strongly hyperbolic first-order CCZ4 formulation of the Einstein equations and its solution with discontinuous Galerkin schemes , 2017 .
[23] Michael Dumbser,et al. Space-time adaptive ADER-DG schemes for dissipative flows: Compressible Navier-Stokes and resistive MHD equations , 2016, Comput. Phys. Commun..
[24] Bram Reps,et al. Complex Additive Geometric Multilevel Solvers for Helmholtz Equations on Spacetrees , 2015, ACM Trans. Math. Softw..
[25] Alexander Heinecke,et al. LIBXSMM: Accelerating Small Matrix Multiplications by Runtime Code Generation , 2016, SC16: International Conference for High Performance Computing, Networking, Storage and Analysis.
[26] Tobias Weinzierl,et al. Algebraic-geometric matrix-free multigrid on dynamically adaptive Cartesian meshes , 2016, ArXiv.
[27] Luciano Rezzolla,et al. Extraction of gravitational waves in numerical relativity , 2016, Living reviews in relativity.
[28] Bruno C. Mundim,et al. Initial-data contribution to the error budget of gravitational waves from neutron-star binaries , 2016 .
[29] Michael Dumbser,et al. A staggered space-time discontinuous Galerkin method for the three-dimensional incompressible Navier-Stokes equations on unstructured tetrahedral meshes , 2016, J. Comput. Phys..
[30] Michael Dumbser,et al. Efficient conservative ADER schemes based on WENO reconstruction and space-time predictor in primitive variables , 2015, Computational astrophysics and cosmology.
[31] Dirk Roose,et al. Two particle-in-grid realisations on spacetrees , 2016, Parallel Comput..
[32] Michael Dumbser,et al. A new efficient formulation of the HLLEM Riemann solver for general conservative and non-conservative hyperbolic systems , 2016, J. Comput. Phys..
[33] Michael Dumbser,et al. Space–time adaptive ADER discontinuous Galerkin finite element schemes with a posteriori sub-cell finite volume limiting , 2014, 1412.0081.
[34] Michael Dumbser,et al. A New Family of High Order Unstructured MOOD and ADER Finite Volume Schemes for Multidimensional Systems of Hyperbolic Conservation Laws , 2014 .
[35] Michael Dumbser,et al. A posteriori subcell limiting of the discontinuous Galerkin finite element method for hyperbolic conservation laws , 2014, J. Comput. Phys..
[36] M. Dumbser,et al. High order space–time adaptive ADER-WENO finite volume schemes for non-conservative hyperbolic systems , 2013, 1304.5408.
[37] Stéphane Clain,et al. The Multidimensional Optimal Order Detection method in the three‐dimensional case: very high‐order finite volume method for hyperbolic systems , 2013 .
[38] Michael Dumbser,et al. A diffuse interface method for complex three-dimensional free surface flows , 2013 .
[39] Jack Dongarra,et al. Parallel Processing and Applied Mathematics , 2013, Lecture Notes in Computer Science.
[40] Stéphane Clain,et al. The MOOD method in the three-dimensional case: Very-High-Order Finite Volume Method for Hyperbolic Systems. , 2012 .
[41] Miriam Mehl,et al. Peano - A Traversal and Storage Scheme for Octree-Like Adaptive Cartesian Multiscale Grids , 2011, SIAM J. Sci. Comput..
[42] Michael Dumbser,et al. Explicit one-step time discretizations for discontinuous Galerkin and finite volume schemes based on local predictors , 2011, J. Comput. Phys..
[43] Stéphane Clain,et al. A high-order finite volume method for systems of conservation laws - Multi-dimensional Optimal Order Detection (MOOD) , 2011, J. Comput. Phys..
[44] V. P. Kolgan,et al. Application of the principle of minimizing the derivative to the construction of finite-difference schemes for computing discontinuous solutions of gas dynamics , 2011, J. Comput. Phys..
[45] Luciano Rezzolla,et al. Discontinuous Galerkin methods for general-relativistic hydrodynamics: formulation and application to spherically symmetric spacetimes , 2011, 1103.2426.
[46] Michael Dumbser,et al. A simple two-phase method for the simulation of complex free surface flows , 2011 .
[47] Stéphane Clain,et al. Multi-dimensional Optimal Order Detection (MOOD) — a Very High-Order Finite Volume Scheme for Conservation Laws on Unstructured Meshes , 2011 .
[48] Francis X. Giraldo,et al. An adaptive discontinuous Galerkin method for modeling cumulus clouds , 2010 .
[49] Tobias Weinzierl,et al. A Blocking Strategy on Multicore Architectures for Dynamically Adaptive PDE Solvers , 2009, PPAM.
[50] Michael Dumbser,et al. Finite volume schemes of very high order of accuracy for stiff hyperbolic balance laws , 2008, J. Comput. Phys..
[51] Claus-Dieter Munz,et al. A Discontinuous Galerkin Scheme based on a Space-Time Expansion II. Viscous Flow Equations in Multi Dimensions , 2008, J. Sci. Comput..
[52] J. Ollitrault. Relativistic hydrodynamics , 2007 .
[53] James Reinders,et al. Intel® threading building blocks , 2008 .
[54] Chi-Wang Shu,et al. Runge-Kutta Discontinuous Galerkin Method Using WENO Limiters , 2005, SIAM J. Sci. Comput..
[55] Jianxian Qiu,et al. Hermite WENO schemes and their application as limiters for Runge-Kutta discontinuous Galerkin method: one-dimensional case , 2004 .
[56] R. Hartmann,et al. Adaptive discontinuous Galerkin finite element methods for the compressible Euler equations , 2002 .
[57] Eleuterio F. Toro,et al. ADER: Arbitrary High Order Godunov Approach , 2002, J. Sci. Comput..
[58] R. LeVeque. Finite Volume Methods for Hyperbolic Problems: Characteristics and Riemann Problems for Linear Hyperbolic Equations , 2002 .
[59] Christopher R. Bradley,et al. Memory-Efficient Simulation of Anelastic Wave Propagation , 2001 .
[60] Eleuterio F. Toro,et al. Towards Very High Order Godunov Schemes , 2001 .
[61] Chi-Wang Shu,et al. The Runge-Kutta Discontinuous Galerkin Method for Conservation Laws V , 1998 .
[62] B. V. Leer,et al. Towards the Ultimate Conservative Difference Scheme , 1997 .
[63] Rémi Abgrall,et al. On essentially non-oscillatory schemes on unstructured meshes: analysis and implementation , 1994 .
[64] Chi-Wang Shu,et al. The Runge-Kutta local projection $P^1$-discontinuous-Galerkin finite element method for scalar conservation laws , 1988, ESAIM: Mathematical Modelling and Numerical Analysis.
[65] Chi-Wang Shu,et al. The Runge-Kutta local projection discontinuous Galerkin finite element method for conservation laws. IV. The multidimensional case , 1990 .
[66] Bernardo Cockburn,et al. The Runge-Kutta local projection discontinous Galerkin finite element method for conservation laws , 1990 .
[67] Chi-Wang Shu,et al. TVB Runge-Kutta local projection discontinuous Galerkin finite element method for conservation laws III: one-dimensional systems , 1989 .
[68] Chi-Wang Shu,et al. TVB Runge-Kutta local projection discontinuous galerkin finite element method for conservation laws. II: General framework , 1989 .
[69] Bernardo Cockburn,et al. The Runge-Kutta local projection P1-discontinuous-Galerkin finite element method for scalar conservation laws , 1988 .
[70] M. Baer,et al. A two-phase mixture theory for the deflagration-to-detonation transition (ddt) in reactive granular materials , 1986 .
[71] P. Harwood. Michael , 1985 .
[72] S. Papson,et al. “Model” , 1981 .
[73] W. H. Reed,et al. Triangular mesh methods for the neutron transport equation , 1973 .
[74] F. Curtis Michel,et al. Accretion of matter by condensed objects , 1971 .