Gravitational waves and mass ejecta from binary neutron star mergers: Effect of large eccentricities
Swami Vivekanandji Chaurasia, Tim Dietrich, Nathan K., Johnson-McDaniel, Maximiliano Ujevic, Wolfgang Tichy, and Bernd Br\"ugmann

TL;DR
This study uses full numerical relativity simulations to analyze highly eccentric binary neutron star mergers, revealing insights into f-mode oscillations, gravitational wave signatures, and electromagnetic counterparts, with implications for future GW detection and EOS measurement.
Contribution
First detailed numerical relativity study of highly eccentric BNS mergers with consistent initial conditions, exploring waveform features and EOS implications.
Findings
f-mode oscillation frequencies match individual star models in irrotational cases
Energy in f-mode oscillations can reach ~10^{51} erg
Ejecta mass and electromagnetic luminosity decrease with higher eccentricity
Abstract
As current gravitational wave (GW) detectors increase in sensitivity, and particularly as new instruments are being planned, there is the possibility that ground-based GW detectors will observe GWs from highly eccentric neutron star binaries. We present the first detailed study of highly eccentric BNS systems with full (3+1)D numerical relativity simulations using consistent initial conditions, i.e., setups which are in agreement with the Einstein equations and with the equations of general relativistic hydrodynamics in equilibrium. Overall, our simulations cover two different equations of state (EOSs), two different spin configurations, and three to four different initial eccentricities for each pairing of EOS and spin. We extract from the simulated waveforms the frequency of the f-mode oscillations induced during close encounters before the merger of the two stars. The extracted…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
