Misc,

Modelling the supernova-driven ISM in different environments

, , , , , , , , , , , , , and .
(2014)cite arxiv:1411.0009Comment: 18 pages, 12 figures, 2 tables. Submitted to MNRAS.

Abstract

We use hydrodynamical simulations in a $(256\;pc)^3$ periodic box to model the impact of supernova (SN) explosions on the multi-phase interstellar medium (ISM) for initial densities $n =$ 0.5-30 cm$^-3$ and SN rates 1-720 Myr$^-1$. We include radiative cooling, diffuse heating, and the formation of molecular gas using a chemical network. The SNe explode either at random positions, at density peaks, or both. We further present a model combining thermal energy for resolved and momentum input for unresolved SN remnants. Random driving at high SN rates results in hot gas ($T10^6$ K) filling $> 90$% of the volume. This gas reaches high pressures ($10^4 < P/k_B < 10^7$ K cm$^-3$) due to the combination of SN explosions in the hot, low density medium and confinement in the periodic box. These pressures move the gas from a two-phase equilibrium to the single-phase, cold branch of the cooling curve. The molecular hydrogen dominates the mass ($>50$%), residing in small, dense clumps. Such a model might resemble the dense ISM in high-redshift galaxies. Peak driving results in huge radiative losses, but disrupts the densest regions by construction, producing a filamentary ISM with virtually no hot gas, and a small molecular hydrogen mass fraction ($1$%). Varying the ratio of peak to random SNe yields ISM properties in between the two extremes, with a sharp transition for equal contributions (at $n = 3$ cm$^-3$). Modern galaxies have few SNe in density peak locations due to preceding stellar winds and ionisation. The velocity dispersion in HI remains $10$ km s$^-1$ in all cases. For peak driving the velocity dispersion in H$_\alpha$ can be as high as $70$ km s$^-1$ due to the contribution from young, embedded SN remnants.

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