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From stable to unstable anomaly-induced inflation

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arxiv 1509.08882 v3 pith:TURF4V5O submitted 2015-09-29 hep-th astro-ph.COgr-qc

classification hep-thastro-ph.COgr-qc
keywords stabletransitionunstablequantumattractorexitgenericinflation
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abstract

Quantum effects derived through conformal anomaly lead to an inflationary model that can be either stable or unstable. The unstable version requires a large dimensionless coefficient of about $5\times 10^8$ in front of the $R^2$ term that results in the inflationary regime in the $R+R^2$ ("Starobinsky") model being a generic intermediate attractor. In this case the non-local terms in the effective action are practically irrelevant, and there is a 'graceful exit' to a low curvature matter-like dominated stage driven by high-frequency oscillations of $R$ -- scalarons, which later decay to pairs of all particles and antiparticles, with the amount of primordial scalar (density) perturbations required by observations. The stable version is a genuine generic attractor, so there is no exit from it. We discuss a possible transition from stable to unstable phases of inflation. It is shown that this transition is automatic if the sharp cut-off approximation is assumed for quantum corrections in the period of transition. Furthermore, we describe two different quantum mechanisms that may provide a required large $\,R^2$-term in the transition period.

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Cited by 2 Pith papers

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  1. Torsion induced current-scalaron coupling in Einstein-Cartan gravity

    hep-ph 2025-07 conditional novelty 6.0 of 10

    In Einstein-Cartan gravity, torsion-current couplings induce scalaron-current and scalaron Chern-Simons interactions, with explicit decay constants and a classification of their asymptotic behavior.

  2. Bounce solutions with quantum vacuum effects of massive fields and subsequent Starobinsky inflation

    gr-qc 2025-02 conditional novelty 5.0 of 10

    Quantum trace anomaly effects can produce a nonsingular cosmological bounce, and adding an R-squared term yields a trans-Planckian bounce followed by Starobinsky inflation.

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