Wareing et al. (2016) – Magnetohydrodynamical simulation of the formation of clumps and filaments in quiescent diffuse medium by thermal instability

We have used the adaptive mesh refinement hydrodynamic code, MG, to perform idealized 3D magnetohydrodynamical simulations of the formation of clumpy and filamentary structure in a thermally unstable medium without turbulence. A stationary thermally unstable spherical diffuse atomic cloud with uniform density in pressure equilibrium with low density surroundings was seeded with random density variations and allowed to evolve. A range of magnetic field strengths threading the cloud have been explored, from beta = 0.1 to 1.0 to the zero magnetic field case (beta = ∞), where beta is the ratio of thermal pressure to magnetic pressure. Once the density inhomogeneities had developed to the point where gravity started to become important, self-gravity was introduced to the simulation. With no magnetic field, clouds and clumps form within the cloud with aspect ratios of around unity, whereas in the presence of a relatively strong field (beta = 0.1) these become filaments, then evolve into interconnected corrugated sheets that are predominantly perpendicular to the magnetic field. With magnetic and thermal pressure equality (beta = 1.0), filaments, clouds and clumps are formed. At any particular instant, the projection of the 3D structure on to a plane parallel to the magnetic field, I.e. a line of sight perpendicular to the magnetic field, resembles the appearance of filamentary molecular clouds. The filament densities, widths, velocity dispersions and temperatures resemble those observed in molecular clouds. In contrast, in the strong field case beta = 0.1, projection of the 3D structure along a line of sight parallel to the magnetic field reveals a remarkably uniform structure.


Wareing, C. J.; Pittard, J. M.; Falle, S. A. E. G.; Van Loo, S.
2016, Monthly Notices of the Royal Astronomical Society, 459, 1803
http://adsabs.harvard.edu/abs/2016MNRAS.459.1803W

3D simulations with self-gravity at t=35.4 Myrs. Columns 1 and 2 show the logarithmic mass density on planar slices through the domain at x = 0.0 perpendicular to the field and y = 0.0 parallel to the field respectively. Columns 3 and 4 show the logarithmic column density by projection along the x axis onto a y-z plane and along the z axis onto a x-y plane respectively. Across the rows, the three different magnetic field cases are presented. Magnetic field lines are indicated where appropriate. Length is scaled in units of 50 pc.