Primordial quantum nonequilibrium and large-scale cosmic anomalies

Samuel Colin and Antony Valentini
Phys. Rev. D 92, 043520 – Published 26 August 2015

Abstract

We study incomplete relaxation to quantum equilibrium at long wavelengths, during a preinflationary phase, as a possible explanation for the reported large-scale anomalies in the cosmic microwave background. Our scenario makes use of the de Broglie–Bohm pilot-wave formulation of quantum theory, in which the Born probability rule has a dynamical origin. The large-scale power deficit could arise from incomplete relaxation for the amplitudes of the primordial perturbations. We show, by numerical simulations for a spectator scalar field, that if the preinflationary era is radiation dominated then the deficit in the emerging power spectrum will have a characteristic shape (an inverse-tangent dependence on wave number k, with oscillations). It is found that our scenario is able to produce a power deficit in the observed region and of the observed (approximate) magnitude for an appropriate choice of cosmological parameters. We also discuss the large-scale anisotropy, which might arise from incomplete relaxation for the phases of the primordial perturbations. We present numerical simulations for phase relaxation, and we show how to define characteristic scales for amplitude and phase nonequilibrium. The extent to which the data might support our scenario is left as a question for future work. Our results suggest that we have a potentially viable model that might explain two apparently independent cosmic anomalies by means of a single mechanism.

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  • Received 3 August 2014

DOI:https://doi.org/10.1103/PhysRevD.92.043520

© 2015 American Physical Society

Authors & Affiliations

Samuel Colin and Antony Valentini*

  • Kinard Laboratory, Department of Physics and Astronomy, Clemson University, Clemson, South Carolina 29634-0978, USA

  • *Corresponding author. antonyv@clemson.edu

See Also

Inflationary cosmology as a probe of primordial quantum mechanics

Antony Valentini
Phys. Rev. D 82, 063513 (2010)

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Vol. 92, Iss. 4 — 15 August 2015

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