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Gravitational radiation during coalescence of neutron stars
The coalescence of components of a binary star with equal masses ( M 1 = M 2 = M ⊙ ) and moving in circular orbits is considered. The equation of state for degenerate neutrons is used, leading to the equation of state for an ideal gas. The initial model has zero temperature, corresponding to a polyt...
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Published in: | Astronomy reports 2013-07, Vol.57 (7), p.498-508 |
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Main Authors: | , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | The coalescence of components of a binary star with equal masses (
M
1
=
M
2
=
M
⊙
) and moving in circular orbits is considered. The equation of state for degenerate neutrons is used, leading to the equation of state for an ideal gas. The initial model has zero temperature, corresponding to a polytrope with
n
= 1.5. To reduce the required computational time, the initial close binary is constructed using the self-consistent field method. The computations use Newtonian gas dynamics, but the back reaction of the gravitational radiation is taken into account in a PN2.5 post-Newton approximation, obtained using ADM formalism. This makes it possible to apply previous experienceof constructing high-order Godunov-type difference schemes, which are suitable for end-to-end calculations of discontinuous solutions of the gas-dynamics equations on a fixed Eulerian grid. The Poisson equations were solved using an original spherical-function expansion method. The 3D computations yielded the parameters of the gravitational signal. Near the radiation maximum, the strain amplitude is
rh
∼ 4 × 10
4
cm, the power maximum is 4 × 10
54
erg/s, and the typical radiation frequency is ≳1 kHz. The energy carried away by gravitational waves is ≳10
52
erg. These parameters are of interest, since they form an inherent part of a rotational mechanism for the supernova explosion. They are also of interest for the planning of gravitational-wave detection experiments. |
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ISSN: | 1063-7729 1562-6881 |
DOI: | 10.1134/S1063772913060012 |