Phase-resolved spectroscopic analysis of the eclipsing black hole X-ray binary M33 X-7: System properties, accretion, and evolution
V. Ramachandran, L. M. Oskinova, W.-R. Hamann, A. A. C. Sander, H., Todt, D. Pauli, T. Shenar, J. M. Torrej\'on, K. A. Postnov, J. M. Blondin, E., Bozzo, R. Hainich, and D. Massa

TL;DR
This study provides a detailed phase-resolved spectroscopic analysis of the eclipsing black hole X-ray binary M33 X-7, revealing new system parameters, wind interactions, and evolutionary predictions indicating a likely merger.
Contribution
It offers the first comprehensive spectroscopic and wind analysis of M33 X-7, updating system parameters and modeling its future evolution with binary simulations.
Findings
Component masses are 38 and 11.4 solar masses.
The donor star overfills its Roche lobe and shows He enrichment.
The system is likely to merge during a common envelope phase.
Abstract
M33 X-7 is the only known eclipsing black hole high mass X-ray binary. The system is reported to contain a very massive O supergiant donor and a massive black hole in a short orbit. The high X-ray luminosity and its location in the metal-poor galaxy M33 make it a unique laboratory for studying the winds of metal-poor donor stars with black hole companions and it helps us to understand the potential progenitors of black hole mergers. Using phase-resolved simultaneous HST- and XMM-Newton-observations, we traced the interaction of the stellar wind with the black hole. Our comprehensive spectroscopic investigation of the donor star (X-ray+UV+optical) yields new stellar and wind parameters for the system that differs significantly from previous estimates. In particular, the masses of the components are considerably reduced to 38 for the O-star donor and 11.4 for the black hole. The O giant…
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.
