Defect Formation and Critical Dynamics in the Early Universe
G. J. Stephens, E. A. Calzetta, B. L. Hu, S. A. Ramsey

TL;DR
This paper investigates how topological defects form during early universe phase transitions, using a quantum field theory approach to derive defect density scaling laws with the universe's expansion rate.
Contribution
It introduces a first-principles, microscopic, nonequilibrium quantum field theory approach to study defect formation in an expanding universe, confirming the freeze-out scenario.
Findings
Defect density scales as a power law with the universe's expansion rate.
The power law exponent matches the freeze-out scenario predictions.
The model reproduces critical exponents and defect formation dynamics in a quantum field context.
Abstract
We study the nonequilibrium dynamics leading to the formation of topological defects in a symmetry-breaking phase transition of a quantum scalar field with \lambda\Phi^4 self-interaction in a spatially flat, radiation-dominated Friedmann-Robertson-Walker Universe. The quantum field is initially in a finite-temperature symmetry-restored state and the phase transition develops as the Universe expands and cools. We present a first-principles, microscopic approach in which the nonperturbative, nonequilibrium dynamics of the quantum field is derived from the two-loop, two-particle-irreducible closed-time-path effective action. We numerically solve the dynamical equations for the two-point function and we identify signatures of topological defects in the infrared portion of the momentum-space power spectrum. We find that the density of topological defects formed after the phase transition…
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