论文标题

声波和G模式湍流作为粘性内介质中的能量载体

Acoustic waves and g-mode turbulence as energy carriers in a viscous intracluster medium

论文作者

Choudhury, Prakriti Pal, Reynolds, Christopher S.

论文摘要

X射线中观察到的星系簇的许多最新作品突出显示了两类独家能量载体 - 声波和湍流。为了了解这种二分法,我们设计了一个理想化的三维流体动力模拟,以评估这些载体中哪些可以在核心内和周围耗散能量($ \ gtrsim 100 $ kpc)。具体而言,我们探讨了温和的(长期爆发)和中间(较短的持续时间爆发)反馈模式如何有效地通过可压缩(声波)和不可压缩的(G-Modes/noctibilitions/Turmulentions/Turmulence)干扰来介导。由于G模式紧密地局限于中心核心,因此我们试图最大化快速声波的通量,以在较大距离内分配反馈能量。我们发现,声音和湍流对热量耗散的贡献在上述反馈模式的基础上有所不同,即:湍流在慢速入狱方面的贡献远不如声音,反之亦然。在3D模拟中,我们首次表明,在中间反馈中,可以通过声音磁通量将高达$ \ lyssim 20 \%$(在某些方向上)带走,但在慢速piston Pergime中,它可以减少到$ \ lyssim 10 \%$(在某些方向上)。最后,我们发现,如果我们从X射线观测值中推导出波动的状态方程(等值状态/等体式),则声波是难以捉摸的。

Many recent works on the observed galaxy clusters in the X-rays highlight broadly two classes of exclusive energy carriers - sound waves and turbulence. In order to understand this dichotomy, we design an idealized three-dimensional hydrodynamic simulation of a cluster, to assess which of these carriers can dissipate energy in and around the core ($\gtrsim 100$ kpc) . Specifically, we explore how gentle (long-duration outbursts) and intermediate (shorter duration outbursts) feedback modes can function efficiently mediated by compressible (sound waves) and incompressible (g-modes/instabilities/turbulence) disturbances. Since g-modes are confined tightly to the central core, we attempt to maximise the flux of fast sound waves to distribute the feedback energy over a large distance. We find that the contribution to heat dissipation from sound and turbulence varies on the basis of the aforementioned feedback modes, namely: turbulence contributes relatively more than sound in the slow-piston regime and vice versa for the intermediate regime. For the first time in a 3D simulation, we show that up to $\lesssim 20\%$ (in some directions) of the injected power can be carried away by sound flux in the intermediate feedback but it reduces to $\lesssim 10 \%$ (in some directions) in the slow-piston regime. Lastly, we find that sound waves can be elusive if we deduce the equation-of-state (isobaric/isentropic) of the fluctuations from X-ray observations.

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