Statistics – Computation
Scientific paper
May 1988
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1988phrvd..37.2722s&link_type=abstract
Physical Review D (Particles and Fields), Volume 37, Issue 10, 15 May 1988, pp.2722-2731
Statistics
Computation
25
Hydrodynamics, Canonical Formalism, Lagrangians, And Variational Principles, Black Holes
Scientific paper
We derive the equations of general-relativistic spherical hydrodynamics in a Lagrangian gauge subject to the condition of polar slicing of space-time, which gives both maximum coverage of material zones and stronger singularity avoidance than either synchronous (May and White) or maximally sliced coordinates. We present a fully relativistic, polar-sliced implicit computer code (gripos) for Lagrangian spherical hydrodynamics, and present the results of computations of two test problems: the approach to hydrostatic equilibrium of a near-equilibrium, initial configuration and the collapse of pressureless dust. We compare our results to the known solutions of these two tests. We also follow the collapse to a black hole of an equilibrium configuration after pressure reduction.
Bludman Sidney A.
Piran Tsvi
Schinder Paul J.
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