White dwarf-neutron star binaries: a plausible pathway for long-duration gamma-ray bursts from compact object mergers?
A. A. Chrimes, N. Gaspari, A. J. Levan, M. M. Briel, J. J. Eldridge, B. P. Gompertz, G. Nelemans, A. E. Nugent, J. C. Rastinejad, W. G. J. van Zeist

TL;DR
This study explores whether white dwarf-neutron star mergers could explain long-duration gamma-ray bursts, analyzing their offsets, rates, and evolutionary pathways, and finds they are plausible progenitors comparable to neutron star mergers.
Contribution
It demonstrates that white dwarf-neutron star mergers are a viable explanation for certain long-duration GRBs based on offset distributions and event rates.
Findings
WDNS mergers occur at lower offsets than binary NS mergers.
Observed offsets of specific GRBs are consistent with WDNS or NS merger scenarios.
WDNS mergers have similar rates to binary NS mergers, while WDBH mergers are rarer.
Abstract
Two long-duration gamma-ray bursts were recently discovered with kilonovae, the signature of r-process element production in a compact binary merger, rather than supernovae. This has forced a re-evaluation of the long-established dichotomy between short bursts (< 2s, arising from compact binary mergers) and long bursts (> 2s, a class of massive star core-collapse event). We aim to determine whether white dwarf-neutron star (WDNS) and white dwarf-black hole (WDBH) mergers are plausible explanations for long-duration compact merger GRBs, in terms of their galactocentric merger offsets and cosmological rates. We model the host galaxies of GRBs 211211A and 230307A, and employ binary population synthesis, to predict the offset distributions of compact mergers. We compare with the observed offsets, investigate evolutionary pathways, predict their cosmological rates, and compare with…
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.
