Abstract

We describe the primeval inflationary phase of the early Universe within a quantum field theoretical (QFT) framework that can be viewed as the effective action of vacuum decay in the early times. Interestingly enough, the model accounts for the “graceful exit” of the inflationary phase into the standard radiation regime. The underlying QFT framework considered here is supergravity (SUGRA), more specifically an existing formulation in which the Starobinsky-type inflation (de Sitter background) emerges from the quantum corrections to the effective action after integrating out the gravitino fields in their (dynamically induced) massive phase. We also demonstrate that the structure of the effective action in this model is consistent with the generic idea of re-normalization group (RG) running of the cosmological parameters; specifically, it follows from the corresponding RG equation for the vacuum energy density as a function of the Hubble rate, ρ Λ ( H ) . Overall, our combined approach amounts to a concrete-model realization of inflation triggered by vacuum decay in a fundamental physics context, which, as it turns out, can also be extended for the remaining epochs of the cosmological evolution until the current dark energy era.

Highlights

  • We have further investigated the class of the running vacuum models (RVM) [20,21] and their implications on the inflationary Universe [23,24,25]

  • We have shown that the vacuum energy density ρΛ ( H ) of these SUGRA models can be expressed as an even power series (4) of the Hubble parameter, which can be naturally truncated at the H 4 term

  • After computing the modified form of the Friedmann equation, we find that the physics of inflation is mainly described by the H 4 -term

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Summary

Introduction

In the last two years, we have witnessed extraordinary developments on experimental tests of inflationary models [1], based on studies of photons in the Cosmic Microwave Background radiation. The upper bound set by Planck collaboration [2,3,4] on this ratio, as a consequence of the non-observation of B-modes, is r < 0.11, but their favoured regions point towards r ≤ 10−3. Universe 2016, 2, 14 in inflaton-type models is related to the, approximately constant, scalar potential during inflation through E I = VI1/4 , reads [1]: EI =

H I2 MPl
Running Vacuum: A Natural Arena for Vacuum Decay in Cosmology
Generic Starobinsky Inflation
Starobinsky-Type Inflation in Dynamically-Broken SUGRA
A Distinct Class of Running Vacuum Models
Running Vacuum Evolution
Geometrical Description
Scalar Field Description
H I2 q ακ 2
Conclusions
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