Abstract

Inflation is studied in the context of induced gravity (IG) γσ2Rγσ^2 R, where RR is the Ricci scalar, σσ a scalar field and γγ a dimensionless constant. We study in detail cosmological perturbations in IG and examine both a Landau-Ginzburg (LG) and a Coleman-Weinberg (CW) potential toy models for small field and large field (chaotic) inflation and find that small field inflationary models in IG are constrained to γ≲3×10−3γ\lesssim 3 \times 10^{-3} by WMAP 5 yrs data. Finally we describe the regime of coherent oscillations in induced gravity by an analytic approximation, showing how the homogeneous inflaton can decay in its short-scale fluctuations when it oscillates around a non-zero value σ0σ_0.

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