X-Ray Counterpart of Gravitational Waves Due to Binary Neutron Star Mergers: Light Curves, Luminosity Function, and Event Rate Density
Document Type
Article
Publication Date
1-1-2017
Publication Title
Astrophysical Journal
Volume
835
Issue
1
Abstract
Zhang proposed a type of GRB-less X-ray transient associated with double neutron star (NS-NS) mergers under the conjecture of a rapidly spinning magnetar merger product with the line of sight off the short gamma-ray burst (GRB) jet. We investigate possible light curves of these transients by considering different observers- viewing angles. We perform Monte Carlo simulations to calculate the peak luminosity function (LF) and event rate density of these X-ray transients. By considering that a fraction of massive neutron stars may be supra-massive and later collapse into black holes after spinning down, we investigate how the predicted LF depends on the equation of state (EoS) of the central object and the geometry of the system. In general, the LF can be fit by two log-normal distributions peaking around 1046.4 and 1049.6 erg s-1, corresponding to the trapped and free zones, respectively. For the majority of the EoS models, the current non-detection is consistent with having a free zone solid angle, at most a few times the solid angle of the short GRB jet. The event rate density of these X-ray transients is around a few tens of Gpc-3 yr-1 for luminosity above 1045erg s-1. We predict that future X-ray telescopes (such as Einstein Probe) with sensitivity ∼10-11 erg s-1 cm-2 would detect as many as several tens of such transients per year per steradian. Within 200 Mpc, the aLIGO average range for NS-NS mergers, the estimated event rate of these transients is about 1 transient per year all sky. � 2017. The American Astronomical Society. All rights reserved.
Language
english
Repository Citation
Sun, H.,
Zhang, B.,
Gao, H.
(2017).
X-Ray Counterpart of Gravitational Waves Due to Binary Neutron Star Mergers: Light Curves, Luminosity Function, and Event Rate Density.
Astrophysical Journal, 835(1),
http://dx.doi.org/10.3847/1538-4357/835/1/7