Parker Winds Revisited: An Extension to Disc Winds
Timothy R. Waters, Daniel Proga

TL;DR
This paper extends classical Parker wind models to include disc wind geometries, proposing a simple 1D dynamical model based on recent simulations, revealing new properties of transonic solutions relevant to astrophysical disc outflows.
Contribution
Introduces a novel 1D dynamical model for thermally driven disc winds with two streamline geometries, highlighting differences in wind properties and expanding understanding of Parker wind solutions.
Findings
Streamline geometry significantly affects wind acceleration.
Rotation enlarges the parameter space for decelerating solutions.
Keplerian rotation can produce multiple transonic solutions under same conditions.
Abstract
A simple 1D dynamical model of thermally driven disc winds is proposed, based on the results of recent, 2.5D axi-symmetric simulations. Our formulation of the disc wind problem is in the spirit of the original Parker (1958) and Bondi (1952) problems, namely we assume an elementary flow configuration consisting of an outflow following pre-defined trajectories in the presence of a central gravitating point mass. Viscosity and heat conduction are neglected. We consider two different streamline geometries, both comprised of straight lines in the (x,z)-plane: (i) streamlines that converge to a geometric point located at (x,z)=(0,-d) and (ii) streamlines that emerge at a constant inclination angle from the disc midplane (the x-axis, as we consider geometrically thin accretion discs). The former geometry is commonly used in kinematic models to compute synthetic spectra, while the latter, which…
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.
