Origin of ultra-light fields during inflation and their suppressed non-Gaussianity

被引:0
|
作者
Achucarro, Ana [1 ,2 ]
Palma, Gonzalo A. [3 ]
Wang, Dong-Gang [1 ,4 ]
Welling, Yvette [1 ,4 ,5 ]
机构
[1] Leiden Univ, Lorentz Inst Theoret Phys, NL-2333 CA Leiden, Netherlands
[2] Univ Basque Country, Dept Theoret Phys, Bilbao 48080, Spain
[3] Univ Chile, Grp Cosmol & Astrofis Teor, Dept Fis, FCFM, Blanco Encalada 2008, Santiago, Chile
[4] Leiden Univ, Leiden Observ, NL-2300 RA Leiden, Netherlands
[5] DESY, Notkestr 85, D-22607 Hamburg, Germany
基金
欧盟地平线“2020”;
关键词
cosmological perturbation theory; inflation; non-gaussianity; FLATNESS; UNIVERSE; HORIZON;
D O I
10.1088/1475-7516/2020/10/018
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
We study the structure of multi-field inflation models where the primordial curvature perturbation is able to vigorously interact with an ultra-light isocurvature field - a massless fluctuation orthogonal to the background inflationary trajectory in field space. We identify a class of inflationary models where ultra-light fields can emerge as a consequence of an underlying "scaling transformation" that rescales the entire system's action and keeps the classical equations of motion invariant. This scaling invariance ensures the existence of an ultra-light fluctuation that freezes after horizon crossing. If the inflationary trajectory is misaligned with respect to the scaling symmetry direction, then the isocurvature field is proportional to this ultra-light field, and becomes massless. In addition, we find that even if the isocurvature field interacts strongly with the curvature perturbation - transferring its own statistics to the curvature perturbation - it is unable to induce large non-Gaussianity. The reason is simply that the same mechanism ensuring a suppressed mass for the isocurvature field is also responsible for suppressing its self-interactions. As a result, in models with light isocurvature fields the bispectrum is generally expected to be slow-roll suppressed, but with a squeezed limit that differs from Maldacena's consistency relation.
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页数:26
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