Are neutron stars crushed? Gravitomagnetic tidal fields as a mechanism for binary-induced collapse

Details Are neutron stars crushed? Gravitomagnetic tidal fields as a mechanism for binary-induced collapse Are neutron stars crushed? Gravitomagnetic tidal fields as a mechanism for binary-induced collapse

2005-10-23

arxiv.org/abs/astro-ph/0510668v3

Phys.Rev.D73:104005,2006

Astronomy and Astrophysics

Astrophysics

26 pages, 7 figures, published in Phys. Rev. D. V3: several minor changes made to match published version

Scientific paper

10.1103/PhysRevD.73.104005

Numerical simulations of binary neutron stars by Wilson, Mathews, and Marronetti indicated that neutron stars that are stable in isolation can be made to collapse to black holes when placed in a binary. This claim was surprising as it ran counter to the Newtonian expectation that a neutron star in a binary should be more stable, not less. After correcting an error found by Flanagan, Wilson and Mathews found that the compression of the neutron stars was significantly reduced but not eliminated. This has motivated us to ask the following general question: Under what circumstances can general-relativistic tidal interactions cause an otherwise stable neutron star to be compressed? We have found that if a nonrotating neutron star possesses a current-quadrupole moment, interactions with a gravitomagnetic tidal field can lead to a compressive force on the star. If this current quadrupole is induced by the gravitomagnetic tidal field, it is related to the tidal field by an equation-of-state-dependent constant called the gravitomagnetic Love number. This is analogous to the Newtonian Love number that relates the strength of a Newtonian tidal field to the induced mass quadrupole moment of a star. The compressive force is almost never larger than the Newtonian tidal interaction that stabilizes the neutron star against collapse. In the case in which a current quadrupole is already present in the star (perhaps as an artifact of a numerical simulation), the compressive force can exceed the stabilizing one, leading to a net increase in the central density of the star. This increase is small (<~1%) but could, in principle, cause gravitational collapse in a star that is close to its maximum mass.

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