ExaGRyPE: numerical general relativity solvers based upon the hyperbolic PDEs solver engine ExaHyPE

Cites Work

A high-order finite-volume method for conservation laws on locally refined grids
Republication of: The dynamics of general relativity
Local adaptive mesh refinement for shock hydrodynamics
Die Grundlage der allgemeinen Relativitätstheorie.
Hyperbolic divergence cleaning for the MHD equations
On GLM curl cleaning for a first order reduction of the CCZ4 formulation of the Einstein field equations
Distributing many points on spheres: minimal energy and designs
GRChombo : Numerical relativity with adaptive mesh refinement
Relativistic Hydrodynamics
The Einstein Toolkit: a community computational infrastructure for relativistic astrophysics
Geometry and Regularity of Moving Punctures
Peano—A Traversal and Storage Scheme for Octree-Like Adaptive Cartesian Multiscale Grids
Evolution of three-dimensional gravitational waves: Harmonic slicing case
Numerical integration of Einstein’s field equations
Bottom-Up Construction and 2:1 Balance Refinement of Linear Octrees in Parallel
Implementation of standard testbeds for numerical relativity
Relativistic smooth particle hydrodynamics on a given background spacetime
An Approach to Gravitational Radiation by a Method of Spin Coefficients
Towards standard testbeds for numerical relativity
Massively Parallel Simulations of Binary Black Hole Intermediate-Mass-Ratio Inspirals
Enclave Tasking for DG Methods on Dynamically Adaptive Meshes
The Peano Software—Parallel, Automaton-based, Dynamically Adaptive Grid Traversals
An explicit harmonic code for black-hole evolution using excision
Introduction to 3+1 Numerical Relativity
A new generalized harmonic evolution system
Constraint damping in the Z4 formulation and harmonic gauge
Lessons for adaptive mesh refinement in numerical relativity
Numerical Methods for Ordinary Differential Equations
ExaHyPE: an engine for parallel dynamically adaptive simulations of wave problems

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