Non-gaussianity in fluctuations from warm inflation
Ian G Moss, Chun Xiong
TL;DR
The paper investigates non-gaussianity in density fluctuations within the strong warm inflation framework, where a radiation bath dominates inflaton dynamics and thermal fluctuations source perturbations. By modeling inflaton fluctuations with a Langevin equation and solving for the power spectrum and bispectrum under large $\nu=\Gamma/(2H)$, the authors derive a curvature bispectrum $B_\zeta$ with a dominant angular- and scale-dependent term governed by a function $L(r)$, where $r=\Gamma/(3H)$. They find that non-gaussianity can be sizable (quantified by $f_{NL}$) and exhibit a distinctive $l=1$ angular dependence, offering a practical observational signature for Planck-scale CMB analysis. The results imply that strong warm inflation could be tested or constrained by primordial non-gaussianity, providing a potential discriminator from other early-Universe scenarios such as the curvaton model.
Abstract
The scalar mode density perturbations in a the warm inflationary scenario are analysed with a view to predicting the amount of non-gaussianity produced by this scenario. The analysis assumes that the inflaton evolution is strongly damped by the radiation, with damping terms that are temperature independent. Entropy fluctuations during warm inflation play a crucial role in generating non-gaussianity and result in a distinctive signal which should be observable by the Planck satellite.
