4.7 Article

Gauge-field production during axion inflation in the gradient expansion formalism

期刊

PHYSICAL REVIEW D
卷 104, 期 12, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevD.104.123504

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资金

  1. National Research Foundation of Ukraine [2020.02/0062]
  2. European Union [796961]
  3. Swiss National Science Foundation [SCOPE IZSEZ0 206908, 200020B_182864]
  4. ERC-AdG-2015 [694896]
  5. European Research Council (ERC) [694896] Funding Source: European Research Council (ERC)
  6. Marie Curie Actions (MSCA) [796961] Funding Source: Marie Curie Actions (MSCA)

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This study investigates the explosive production of gauge fields during axion inflation using a novel gradient expansion formalism. By considering the backreaction of the produced gauge fields and the Schwinger pair production of charged particles in a strong gauge-field background, it is shown that the Schwinger effect can suppress gauge-field production to prevent backreaction. Additionally, the induced current is found to dampen Bunch-Davies vacuum fluctuations deep inside the Hubble horizon.
We study the explosive production of gauge fields during axion inflation in a novel gradient expansion formalism that describes the time evolution of a set of bilinear electromagnetic functions in position space. Based on this formalism, we are able to simultaneously account for two important effects that have thus far been mostly treated in isolation: (i) the backreaction of the produced gauge fields on the evolution of the inflaton field and (ii) the Schwinger pair production of charged particles in the strong gauge-field background. This allows us to show that the suppression of the gauge-field production due to the Schwinger effect can prevent the backreaction in scenarios in which it would otherwise be relevant. Moreover, we point out that the induced current, J 1/4 Sigma E, also dampens the Bunch-Davies vacuum fluctuations deep inside the Hubble horizon. We describe this suppression by a new parameter Delta that is related to the time integral over the conductivity Sigma which hence renders the description of the entire system inherently nonlocal in time. Finally, we demonstrate how our formalism can be used to construct highly accurate solutions for the mode functions of the gauge field in Fourier space, which serves as a starting point for a wealth of further phenomenological applications, including the phenomenology of primordial perturbations and baryogenesis.

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