Dissipation of oscillating scalar backgrounds in an FLRW universe

Abstract

We study the dissipation of oscillating scalar backgrounds in a spatially flat Friedmann-Lemaître-Robertson-Walker universe using non-equilibrium quantum field theory. To be concrete, a $Z_2$-symmetric two-scalar model with quartic interactions is used. For quasi-harmonic oscillations, we adopt the multi-scale analysis to obtain analytical approximate expressions for the evolution of the scalar background in terms of the retarded self-energy and retarded proper four-vertex function. Different from the case in flat spacetime, we find that in an expanding universe the condensate decay in this model can be complete only if the imaginary part of the retarded self-energy is not negligibly small. The microphysical interpretation of the imaginary parts of the retarded self-energy and retarded proper four-vertex function in terms of particle production is also discussed.

32 pages + appendix, 18 figures; v2: minor typos corrected; v3: clarifying comments added; v4: time-dependence of the microscopic quantities discussed, refs updated, to appear in JHEP; v5: matches the published version

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• Bubble wall dynamics from nonequilibrium quantum field theory
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• Casimir effect, loop corrections and topological mass generation for interacting real and complex scalar fields in Minkowski spacetime with different conditions
• Fate of homogeneous ${\mathbb{Z}}_2$-symmetric scalar condensates
• Decay of a scalar condensate in two different approaches