2018
DOI: 10.1140/epjc/s10052-018-5830-0
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Horizon feedback inflation

Abstract: We consider the effect of the Gibbons-Hawking radiation on the inflaton in the situation where it is coupled to a large number of spectator fields. We argue that this will lead to two important effects -a thermal contribution to the potential and a gradual change in parameters in the Lagrangian which results from thermodynamic and energy conservation arguments. We present a scenario of hilltop inflation where the field starts trapped at the origin before slowly experiencing a phase transition during which the … Show more

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Cited by 10 publications
(9 citation statements)
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“…In extended work it would be interesting to study the effect of a number of alternative couplings on the formation of post-inflationary spectator condensates, such as e.g. trilinear couplings (as in the case of the Higgs [26]) and couplings of multiple fields to the inflationary sector (as in 'M-flation' [27] or the newly proposed model of 'Horizon Feedback Inflation' [28]). The abundance of post-inflationary condensates can also be known to affect various models of dark energy [29], dark matter [30], and the reheating decay efficiency of the inflaton through Higgs thermal blocking [31].…”
Section: Discussionmentioning
confidence: 99%
“…In extended work it would be interesting to study the effect of a number of alternative couplings on the formation of post-inflationary spectator condensates, such as e.g. trilinear couplings (as in the case of the Higgs [26]) and couplings of multiple fields to the inflationary sector (as in 'M-flation' [27] or the newly proposed model of 'Horizon Feedback Inflation' [28]). The abundance of post-inflationary condensates can also be known to affect various models of dark energy [29], dark matter [30], and the reheating decay efficiency of the inflaton through Higgs thermal blocking [31].…”
Section: Discussionmentioning
confidence: 99%
“…Technically, the effect of a positive Λ is to replace SL(2, C) with a quantum deformation of SL(2, C). The mathematics for implementing this deformation has been developed [110,111] and the Spinfoam amplitude with the cosmological constant has also been defined [112,113]. The transition amplitudes of the theory with a quantum deformation of SL(2, C) are finite, and the classical limit of their vertex amplitude is still given by Eq.…”
Section: Cosmological Constant and Ir Finitenessmentioning
confidence: 99%
“…The number of simplices that feature in the underlying 4-geometries provides a mathematically natural expansion parameter to calculate transition amplitudes. These amplitudes are UV finite to any order in this expansion [92][93][94][95] and, in presence of a positive cosmological constant, there is an elegant procedure involving a quantum deformation of SL(2, C) (the double cover of the local Lorentz group) that provides a natural infrared regulator [112,113]. Finally, in III C we summarized the construction of n-point functions in the semi-classical limit of this model.…”
Section: A Summarymentioning
confidence: 99%
“…For several decades the leading hypothesis for the earliest stages of the evolution of the Universe has contained a period of cosmological Inflation where the scale factor expanded exponentially, solving many cosmological problems and explaining the origins of astrophysical structure formation across many orders of magnitude in physical scale [21][22][23]. While Inflation has its own fine tuning problems (see attempts to address and recast some of these here [24]), there are not many compelling alternatives to Inflation which have a simpler or even equally simple mathematical consistency.…”
Section: Introductionmentioning
confidence: 99%