We studied the physical processes driving jets during the formation of massive stars by performing high-resolution (sub-au) resistive MHD simulations including radiation transport, self-gravity and stellar evolution.
The simulations are a continuation of the work on the formation of massive stars in Oliva & Kuiper 2020, but considering the following physical effects:
We used a time-independent grid in spherical coordinates, with axial symmetry. The radial coordinate scales logarithmically and the polar coordinate scales linearly.
We start from the gravitational collapse of a $100 \mathrm{\,M_\odot}$ cloud with a density profile $\propto r^{-3/2}$. An hour-glass-shaped magnetic field is formed during the collapse. The massive protostar is formed at the center of the cloud, and represented by a sink cell of 3 au in radius. Due to angular momentum conservation, an accretion disk is formed after ~5 kyr, and a high-speed jet is launched via the magneto-centrifugal mechanism. At ~15 kyr, magnetic braking starts to dominate in the inner region, and the magnetic pressure gradient becomes the dominant mechanism for driving the outflows.
Simulation setup and overview of the time evolution (click to enlarge).
The magneto-centrifugal mechanism ( Blandford & Payne 1982 ) launches and drives the high-speed jet (> 100 km/s) in the early phase of the simulation. The interactivity below shows the simulation domain, and both the morphology (density, velocity, magnetic field lines), and a force analysis of a snapshot in time (click to alternate between plots). A Keplerian-like accretion disk is formed thanks to the dominance of magnetic diffusion in that region (see Kölligan & Kuiper 2018 ). The forces plot shows the launching region, where the centrifugal force in the co-moving frame dominates over the cylindrically radial component of the gravitational force, and where the flow becomes sub-Alfvénic.
Cavity wall ejections. Between infall and outflow, a cavity wall is formed. This wall contributes sometimes to the infall, and sometimes to the outflow. When it contributes to the outflow, it is lifted by the centrifugal force; the high density of the wall is enough for magnetic dissipation to reconnect the magnetic field, and a portion of the wall to be ejected. This process happens periodically.
Magnetic tower flow. As time progresses, the rotation of the disk drags the magnetic field lines on top of it until the magnetic pressure gradient is high enough to launch a low-speed, wide-angle tower flow (Lynden-Bell 2003).
Outflow collimation. The wound magnetic field lines cause a hoop stress (Lorentz force) that collimates the magnetically-driven outflows.
As time progresses and magnetic field lines are dragged by rotation, magnetic tension tends to brake the gas until it loses gravito-centrifugal support. The cavity wall collapses and contributes to the infall. At the same time, the disk loses its inner region, which becomes almost pure infall. The outflow cavity becomes narrow and the magneto-centrifugal mechanism stops. However, the magnetic pressure gradient is enough to launch another magnetically-driven outflow at later times (~20-30 kyr).