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Peer-reviewedCC BY 4.0The Astrophysical Journal Letters

Transonic Solutions for Recombination-driven Stellar Winds

  1. 1The Hebrew University of Jerusalem
  2. 2California Institute of Technology

Abstract

We present an analytical stationary isentropic solution of the spherically symmetric Euler equations in the gravitational field of a star using an equation of state of ionizable monatomic gas. The solution consists of a fully ionized hydrostatic inner region, followed by a thick hydrostatic recombination region where the density decreases by orders of magnitude, the radius increases by about an order of magnitude, and the temperature decreases by a factor of 2. Within this recombination region, a large portion of the recombination energy is used for lifting the gas subsonically. This region ends at a critical point, located roughly at 10−100 au, where the gas is mostly recombined, beyond which it flows supersonically as a wind. We find the position and the quantities of the gas at the critical point and derive the mass-loss rate of the solution. We apply our solution to evolved stars, with a compact core surrounded by a high-entropy envelope. We derive the mass-loss rate as a function of time. As the star is losing mass, it goes through a sequence of our solutions, in a runaway manner which ends once most of the high-entropy envelope is lost. Recombination-driven winds are initiated once the star expands to a radius of about 1 au M / M ⊙ and are terminated on a timescale of 10 ¹ –10 ⁴ yr. We discuss the implications for common envelope evolution.

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BibTeX
@article{strusberg2026transonic,
  title = {{Transonic Solutions for Recombination-driven Stellar Winds}},
  author = {Ilan Strusberg and Re’em Sari and Jim Fuller},
  journal = {The Astrophysical Journal Letters},
  year = {2026},
  month = oct,
  doi = {10.3847/2041-8213/aeb001},
  url = {https://iopscience.iop.org/article/10.3847/2041-8213/aeb001},
  note = {CC BY 4.0},
}
RIS
TY  - JOUR
TI  - Transonic Solutions for Recombination-driven Stellar Winds
AU  - Ilan Strusberg
AU  - Re’em Sari
AU  - Jim Fuller
PY  - 2026
DA  - 2026/10/23
JO  - The Astrophysical Journal Letters
DO  - 10.3847/2041-8213/aeb001
UR  - https://iopscience.iop.org/article/10.3847/2041-8213/aeb001
AB  - We present an analytical stationary isentropic solution of the spherically symmetric Euler equations in the gravitational field of a star using an equation of state of ionizable monatomic gas. The solution consists of a fully ionized hydrostatic inner region, followed by a thick hydrostatic recombination region where the density decreases by orders of magnitude, the radius increases by about an order of magnitude, and the temperature decreases by a factor of 2. Within this recombination region, a large portion of the recombination energy is used for lifting the gas subsonically. This region ends at a critical point, located roughly at 10−100 au, where the gas is mostly recombined, beyond which it flows supersonically as a wind. We find the position and the quantities of the gas at the critical point and derive the mass-loss rate of the solution. We apply our solution to evolved stars, with a compact core surrounded by a high-entropy envelope. We derive the mass-loss rate as a function of time. As the star is losing mass, it goes through a sequence of our solutions, in a runaway manner which ends once most of the high-entropy envelope is lost. Recombination-driven winds are initiated once the star expands to a radius of about 1 au M / M ⊙ and are terminated on a timescale of 10 ¹ –10 ⁴ yr. We discuss the implications for common envelope evolution.
SN  - 2041-8205
SN  - 2041-8213
ER  -