Subgrid Mean-field Dynamo Model with Dynamical Quenching in General Relativistic Magnetohydrodynamic Simulations
Abstract
Abstract Large-scale magnetic fields are relevant for a number of dynamical processes in accretion disks, including driving turbulence, reconnection events, and launching outflows. Numerical simulations have indicated that the initial strengths and configurations of the large-scale magnetic fields have a direct imprint on the outcome of an accretion disk evolution. To facilitate future self-consistent simulations that include intrinsic dynamo processes, we derive and implement a subgrid model of a helical large-scale dynamo with dynamical quenching in general-relativistic resistive magnetohydrodynamical simulations of geometrically thin accretion disks. By incorporating previous numerical and analytical results of helical dynamos, our model features only one input parameter, the viscosity parameter α SS . We demonstrate that our model can reproduce butterfly diagrams seen in previous local and global simulations. With a rather aggressive parameter choice of α SS = 0.02 and a black hole spin a BH = 0.9375, our thin-disk model launches weak collimated polar outflows with a Lorentz factor ≃1.2, but no polar outflow is present with less vigorous turbulence or less positive a BH . With negative a BH , we find the field configurations to appear more similar to Newtonian cases, whereas for positive a BH , the poloidal field loops become distorted and the cycle period becomes sporadic or even disappears. Moreover, we demonstrate how α SS can avoid being prescribed and instead be determined by the local plasma beta. Such a fully dynamical subgrid dynamo allows for self-consistent amplification of the large-scale magnetic fields.
Fields of Study & Subjects
Astrophysical Phenomena and Observations
Astrophysics and Star Formation Studies
Astrophysics and Cosmic Phenomena
Publication details
- Journal / source
- The Astrophysical Journal
- Volume
- 1002
- Issue
- 1
- Pages
- 50–50
- Publication date
- 24 April 2026
- Language
- EN