论文标题

使用蒙特卡洛法的中微子转运:I。朝着核心偏斜超新星模拟中完全一致的核子后坐力实施

Neutrino transport with Monte Carlo method: I. Towards fully consistent implementation of nucleon recoils in core-collapse supernova simulations

论文作者

Kato, Chinami, Nagakura, Hiroki, Hori, Yusuke, Yamada, Shoichi

论文摘要

现在,通过中微子核子散射中的核子后坐力的小能量交换被认为是成功爆炸的核心偏曲超新星(CCSNE)的重要因素之一,因为它们可以通过积累大量散射来改变中微子光谱。在CCSN模拟中用于中微子运输的有限差分方法中,我们通常无法部署足够数量的能源箱来解决这种小型能源交换和子网格技术。在本文中,我们用蒙特卡洛(MC)方法定量研究了这种治疗方法的表现。我们首先研究了核子后座对中微子光谱的影响,并确认在典型的弹力后情况下,重勒普顿中微子的平均能量减少了$ \ sim $ 15%,而对于其他类型的中微子,其他类型的中微子的数量较小。还观察到,核子散射在所有口味中的中微子光谱的热谱中主导了电子散射。然后,我们研究了可能在有限差异方法中产生的可能产生的可能的伪影。为了模仿后者的计算,我们以几个方式将MC颗粒重新分配给每个能量箱中的MC颗粒,并研究结果如何受到影响并取决于能量分辨率。我们还讨论了结果对有限差异方法的可能影响。

The small energy exchange via nucleon recoils in neutrino-nucleon scattering is now supposed to be one of the important factors for successful explosion of core-collapse supernovae (CCSNe) as they can change neutrino spectra through accumulation of a large number of scatterings. In finite-difference methods employed for neutrino transport in CCSN simulations, we normally can not afford to deploy a large enough number of energy bins needed to resolve this small energy exchange and sub-grid techniques are employed one way or another. In this paper we study quantitatively with the Monte Carlo (MC) method how well such a treatment performs. We first investigate the effects of nucleon recoils on the neutrino spectra and confirm that the average energy is reduced by $\sim$15% for heavy-lepton neutrinos and by much smaller quantities for other types of neutrinos in a typical post-bounce situation. It is also observed that the nucleon scattering dominates the electron scattering in the thermalization of neutrino spectra in all flavors. We then study possible artifacts that the coarse energy grid may produce in the finite-difference methods. In order to mimic the latter calculation, we re-distribute MC particles in each energy bin after a certain interval in a couple of ways and study how the results are affected and depend on the energy-resolution. We also discuss possible implications of our results for the finite-difference methods.

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