2020
DOI: 10.1088/1361-6382/abbc8b
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Axisymmetric hydrodynamics in numerical relativity using a multipatch method

Abstract: We describe a method of implementing the axisymmetric evolution of generalrelativistic hydrodynamics and magnetohydrodynamics through modification of a multipatch grid scheme. In order to ease the computational requirements required to evolve the postmerger phase of systems involving binary compact massive objects in numerical relativity, it is often beneficial to take advantage of these system's tendency to rapidly settle into states that are nearly axisymmetric, allowing for 2D evolution of secular timescale… Show more

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Cited by 7 publications
(5 citation statements)
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“…We evolve the relativistic viscous hydrodynamic equations using the Spectral Einstein Code (SpEC) [29] with multipatch methods for 2D axisymmetry as described in [30]. The disk mass is less than a percent of the black hole mass even at the initial time, and the metric is very close to stationary in the merger coordinates, so we keep the spacetime metric fixed throughout the simulations.…”
Section: Hydrodynamics and Handling Of Low Densitiesmentioning
confidence: 99%
“…We evolve the relativistic viscous hydrodynamic equations using the Spectral Einstein Code (SpEC) [29] with multipatch methods for 2D axisymmetry as described in [30]. The disk mass is less than a percent of the black hole mass even at the initial time, and the metric is very close to stationary in the merger coordinates, so we keep the spacetime metric fixed throughout the simulations.…”
Section: Hydrodynamics and Handling Of Low Densitiesmentioning
confidence: 99%
“…We evolve the relativistic viscous hydrodynamic equations using the SpEC [29] with multipatch methods for 2D axisymmetry as described in [30]. (See citeJesse:2020,Duez:2020lgq for tests of our 2D viscous hydrodynamics and neutrino transport codes.)…”
Section: Hydrodynamics and Handling Of Low Densitiesmentioning
confidence: 99%
“…The equatorial coordinate radius is 0.885κ 1=2 G −1=2 . We first evolve the star on a two-dimensional (2D) grid assuming axisymmetry using the techniques described in our recent paper [46]. We use a 2D Cartesian grid, with vertical and radial cylindrical polar coordinates z and ϖ.…”
Section: A Axisymmetric Heatingmentioning
confidence: 99%