论文标题
病毒冲击在宇宙射线主导的星系光环中被抑制
Virial shocks are suppressed in cosmic ray-dominated galaxy halos
论文作者
论文摘要
我们使用大型高分辨率宇宙射击模拟模拟宇宙射线(CR)(CRS)对病毒冲击结构的影响,这些套件对超新星注射了CR注射。 In massive ($M_{\rm halo} \gtrsim 10^{11}\,M_{\odot}$), low-redshift ($z\lesssim 1-2$) halos, which are expected to form "hot halos" with slowly-cooling gas in quasi-hydrostatic equilibrium (with a stable virial shock), our simulations without CRs do exhibit clear病毒冲击。从流入中凝结的冷却相变为压力限制到过度密度的团块,嵌入低密度,体积填充的热气体,其冷却时间比流入时间更长。因此,气体从凉爽的自由落体流入,大约在病毒半径上支撑的热压和热压($ \ \ \ r _ {\ rm vir} $),而冲击是准球形的。使用CRS,我们以前曾认为,在这个特殊的质量和红移范围内的光晕堆积了CR压力为主的气态光环。在这里,我们表明,当CR压力在热压上占主导地位时,没有明显的病毒冲击。取而代之的是,CR压力梯度逐渐减速流动气体,并且气体相对较高,甚至超过$ R_ \ Mathrm {vir} $。快速冷却还保持$ \ sim r_ \ mathrm {vir} $的流入气体中的次病毒温度。
We study the impact of cosmic rays (CRs) on the structure of virial shocks, using a large suite of high-resolution cosmological FIRE-2 simulations accounting for CR injection by supernovae. In massive ($M_{\rm halo} \gtrsim 10^{11}\,M_{\odot}$), low-redshift ($z\lesssim 1-2$) halos, which are expected to form "hot halos" with slowly-cooling gas in quasi-hydrostatic equilibrium (with a stable virial shock), our simulations without CRs do exhibit clear virial shocks. The cooler phase condensing out from inflows becomes pressure-confined to over-dense clumps, embedded in low-density, volume-filling hot gas whose cooling time is much longer than inflow time. The gas thus transitions sharply from cool free-falling inflow, to hot and thermal-pressure supported at approximately the virial radius ($\approx R_{\rm vir}$), and the shock is quasi-spherical. With CRs, we previously argued that halos in this particular mass and redshift range build up CR-pressure-dominated gaseous halos. Here, we show that when CR pressure dominates over thermal pressure, there is no significant virial shock. Instead, inflowing gas is gradually decelerated by the CR pressure gradient and the gas is relatively subsonic out to and even beyond $R_\mathrm{vir}$. Rapid cooling also maintains sub-virial temperatures in the inflowing gas within $\sim R_\mathrm{vir}$.