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arXiv 2307.03300astro-ph.COastro-ph.GA
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具有非高斯初始条件的星系形成的流体动力学模拟

Hydrodynamical simulations of galaxy formation with non-Gaussian initial conditions

Clément Stahl, Yohan Dubois, Benoit Famaey, Oliver Hahn, Rodrigo Ibata, Katarina Kraljic, Thomas Montandon

AI总结:

本文通过{\sc RAMSES}代码在30 Mpc/$h$盒子中进行了星系形成的流体动力学模拟,发现小尺度负$f_{\rm NL}$参数能延缓星系组装并形成更具盘状运动学的星系,可能同时缓解宇宙学和星系形成中的张力。

摘要:

具有显著Mpc尺度局部原初非高斯性的无碰撞结构形成模拟表明,倾向于欠密度的非高斯尾部(具有负的$f_{\rm NL}$参数)能显著改变星系大小暗物质晕的并合历史,这些暗物质晕通常比在vanilla $Λ$CDM中组装得更晚。此外,这种小尺度负的$f_{\rm NL}$可能对宇宙学$S_8$张力产生有趣的影响。在此,我们用30 Mpc/$h$盒子中的星系形成流体动力学模拟补充了之前关于无碰撞模拟的工作,使用了{\sc RAMSES}代码。特别地,我们表明,在所有反馈处方相同的情况下,小尺度上具有负的$f_{\rm NL} \sim -1000$的模拟(因此比在vanilla $Λ$CDM中稍晚形成星系),能够形成具有比vanilla情形更具盘状运动学的模拟星系。因此,这种小尺度原初非高斯性可能有助于同时缓解宇宙学和星系形成中的张力。这些小尺度流体动力学模拟需要用具有尺度依赖非高斯性的更大盒子模拟来补充,以统计确认这些趋势并进一步探索其观测后果。

英文摘要:

Collisionless simulations of structure formation with significant local primordial non-Gaussianities at Mpc scales have shown that a non-Gaussian tail favouring underdensities, with a negative $f_{\rm NL}$ parameter, can significantly change the merging history of galaxy-sized dark matter halos, which then typically assemble later than in vanilla $Λ$CDM. Moreover, such a small-scale negative $f_{\rm NL}$ could have interesting consequences for the cosmological $S_8$ tension. Here, we complement our previous work on collisionless simulations with new hydrodynamical simulations of galaxy formation in boxes of 30 Mpc/$h$, using the {\sc RAMSES} code. In particular, we show that all feedback prescriptions being otherwise identical, simulations with a negative $f_{\rm NL} \sim -1000$ on small scales, hence forming galaxies a bit later than in vanilla $Λ$CDM, allow to form simulated galaxies with more disky kinematics than in the vanilla case. Therefore, such small-scale primordial non-Gaussianities could potentially help alleviate, simultaneously, tensions in cosmology and galaxy formation. These hydrodynamical simulations on small scales will need to be complemented with larger box simulations with scale-dependent non-Gaussianities, to statistically confirm these trends and explore their observational consequences in further detail.

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