Consistency relation and inflaton field redefinition in the delta N formalism
Guillem Domenech, Jinn-Ouk Gong, Misao Sasaki

TL;DR
This paper analyzes the intrinsic non-Gaussianity in single-field inflation, demonstrating the consistency relation within the delta N formalism and proposing a field redefinition to eliminate intrinsic non-Gaussianity, refining local non-Gaussianity estimates.
Contribution
It shows how a specific field redefinition can nullify intrinsic non-Gaussianity, enhancing the delta N formalism's accuracy in inflationary models.
Findings
Recovered the consistency relation in delta N formalism
Identified a field redefinition that removes intrinsic non-Gaussianity
Improved estimates of local non-Gaussianity in single-field inflation
Abstract
We compute for general single-field inflation the intrinsic non-Gaussianity due to the self-interactions of the inflaton field in the squeezed limit. We recover the consistency relation in the context of the delta N formalism, and argue that there is a particular field redefinition that makes the intrinsic non-Gaussianity vanishing, thus improving the estimate of the local non-Gaussianity using the delta N formalism.
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