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Stochastic inflation with an extremely large number of e-folds

机译: e -倍的随机通货膨胀

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We propose a class of single-field, slow-roll inflation models in which a typical number ofe-folds can be extremely large. The key point is to introduce a very shallow local minimum near the top of the potential in a hilltop inflation model. In particular, a typical number ofe-folds is enhanced if classical behavior dominates around the local minimum such that the inflaton probability distribution is drifted to the local minimum as a whole. After the inflaton escapes from the local minimum due to the stochastic dynamics, the ordinary slow-roll inflation follows and it can generate the primordial density perturbation consistent with observation. Interestingly, our scenario inherits the advantages of the old and new inflation: the typicale-folds can be extremely large as in the old inflation, and slow-roll inflation naturally follows after the stochastic regime as in the new inflation. In our numerical example, the typical number ofe-folds can be as large as101010, which is large enough for various light scalars such the QCD axion to reach the Bunch-Davies distribution.
机译:我们提出了一类单场,慢滚动的通货膨胀模型,其中典型的e倍数可能非常大。关键是在山顶膨胀模型中在势能顶部附近引入一个非常浅的局部最小值。尤其是,如果经典行为在局部最小值附近占主导地位,从而使充气概率分布总体上漂移到局部最小值,则典型的e倍数会增加。在充气因随机动力学而从局部最小值逸出后,便会发生普通的慢滚充气,并会产生与观测一致的原始密度扰动。有趣的是,我们的情况继承了新旧通胀的优势:典型倍数可能像旧通胀一样大,而慢滚通胀自然会在新的通胀之后跟随随机制度。在我们的数值示例中,典型的e折叠数可以高达101010,这足以使各种轻量级标量(例如QCD轴)达到Bunch-Davies分布。

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