Abstract

We prove that all inflationary models, including those with dark energy after the end of inflation, can be embedded in minimal supergravity with a single chiral superfield. Moreover, the amount of supersymmetry breaking is independently tunable due to a degeneracy in the choice for the superpotential. The inflaton is a scalar partner of the Goldstino in this set-up. We illustrate our general procedure with two examples that are favoured by the Planck data.

Highlights

  • We prove that all inflationary models, including those with dark energy after the end of inflation, can be embedded in minimal supergravity with a single chiral superfield

  • The same issue was addressed in [13, 14] depending on the angle between the two directions of inflation and the sGoldstini

  • In this letter we will prove a comparable versatility for sGoldstino inflation: all inflationary potentials can be realized in a single-superfield construction

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Summary

Kahler preliminaries

The scalar dynamics of general supergravity models is specified in terms of two quantities. With the Kahler metric KΦΦ ≡ KΦ−Φ1 and the Kahler covariant derivative DΦW ≡ ∂ΦW + KΦW The latter are covariant under the Kahler transformations W → ef W and K → K −f −fwith holomorphic f (Φ), which leave the scalar potential invariant. This implies that the Kahler invariant function satisfies G(Φ, Φ ) = G(Φ , Φ) These properties guarantee that the truncation to Φ = Φ , specifying the trajectory along which inflation will take place, will be a consistent one: the field equation for the imaginary component of Φ is satisfied along the trajectory Φ = Φfor arbitrary choices of Kahler and superpotentials satisfying the above criteria.. The Kahler potential vanishes, K = 0, along the inflationary trajectory This consistutes a shift symmetry of the inflaton field and implies that KΦ = 0 along Φ = Φ. Describing a flat and hyperbolic manifold in terms of coordinates Φ and T , respectively

Superpotential flows
Stability issues
Example I
Example II
Discussion
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