On the Numerical Integration of Einstein's Field Equations
arXiv:gr-qc/9810065 · doi:10.1103/PhysRevD.59.024007
Abstract
Many numerical codes now under development to solve Einstein's equations of general relativity in 3+1 dimensional spacetimes employ the standard ADM form of the field equations. This form involves evolution equations for the raw spatial metric and extrinsic curvature tensors. Following Shibata and Nakamura, we modify these equations by factoring out the conformal factor and introducing three ``connection functions''. The evolution equations can then be reduced to wave equations for the conformal metric components, which are coupled to evolution equations for the connection functions. We evolve small amplitude gravitational waves and make a direct comparison of the numerical performance of the modified equations with the standard ADM equations. We find that the modified form exhibits much improved stability.
7 pages, 3 figures, RevTeX, to appear in Phys. Rev. D
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- Persistence of post-Newtonian amplitude structure in binary black hole mergers
- PatchworkWave: A Multipatch Infrastructure for Multiphysics/Multiscale/Multiframe/Multimethod Simulations at Arbitrary Order
- The Fourth RIT binary black hole simulations catalog: Extension to Eccentric Orbits
- Challenging the cosmic censorship in Einstein-Maxwell-scalar theory with numerically simulated gedankenexperiments
- Stable numerical simulation of Einstein equations in gravitational collapse space--time
- Convective stability analysis of massive neutron stars formed in binary mergers
- New numerical framework for the generalized Baumgarte-Shapiro-Shibata-Nakamura formulation: The vacuum case for spherical symmetry
- Incorporating a radiative hydrodynamics scheme in the numerical-relativity code BAM
- Hyperboloidal neutron star and black hole initial data in spherical symmetry
- Non-linear numerical Schemes in General Relativity