On the inflationary massive field with a curved field manifold
Dong-Gang Wang

TL;DR
This paper explores how curved field space geometry during inflation affects massive fields and their observable signatures, revealing that curvature induces significant mass corrections and modifies non-Gaussianity scaling, offering new ways to probe fundamental physics.
Contribution
It extends quasi-single field inflation models to curved field manifolds, deriving how curvature influences mass corrections and non-Gaussianity, linking geometry to observable signatures.
Findings
Curvature induces order-Hubble scale mass corrections.
Mass correction's time dependence affects bispectrum scaling.
Field space curvature can be probed via non-Gaussianity signatures.
Abstract
Massive fields during inflation provide an interesting opportunity to test new physics at very high energy scales. Meanwhile in fundamental realizations, the inflationary field space typically has a curved geometry, which may leave detectable imprints in primordial observables. In this paper we study an extension of quasi-single field inflation where the inflaton and the massive field belong to a curved field manifold. Because of the nontrivial field space curvature, the massive field here can get significant mass corrections of order the Hubble scale, thus the quasi-single field predictions on primordial non-Gaussianity are affected. We derive the same result in an equivalent approach by using the background effective field theory of inflation, where a dimension-6 operator is identified to play an important role and its cutoff scale is associated with the curvature scale of the field…
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