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arXiv 2406.02417astro-ph.COgr-qchep-phhep-th
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非高斯尾部无需随机暴胀

Non-Gaussian tails without stochastic inflation

Guillermo Ballesteros, Thomas Konstandin, Alejandro Pérez Rodríguez, Mathias Pierre, Julián Rey

AI总结:

本文证明超慢滚暴胀中曲率扰动的非高斯尾部可由δN形式论产生,无需随机暴胀,且考虑动量扰动后两种方法高度一致,尾部形状依赖暴胀相空间。

摘要:

我们通过解析和数值方法证明,在超慢滚暴胀中,曲率扰动概率密度函数的非高斯尾部可由δN形式论产生,而无需借助随机暴胀。先前报道的两种方法之间的差异,是由于未正确考虑动量扰动所致。一旦将这些扰动纳入考虑,两种方法在极好程度上达成一致。尾部的形状强烈依赖于暴胀的相空间。

英文摘要:

We show, both analytically and numerically, that non-Gaussian tails in the probability density function of curvature perturbations arise in ultra-slow-roll inflation from the $δN$ formalism, without invoking stochastic inflation. Previously reported discrepancies between both approaches are a consequence of not correctly accounting for momentum perturbations. Once they are taken into account, both approaches agree to an excellent degree. The shape of the tail depends strongly on the phase space of inflation.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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