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Symmetry-breaking phase transitions may leave behind topological defects with a density dependence on the quench rate. We investigate the dynamics of such quenches for the one-dimensional, Landau-Ginzburg case and show that the density of kinks, $n,$ scales differently with the quench time scale, τQ, depending on whether the dynamics in the vicinity of the critical point is overdamped (n∝τQ^-1/4) or underdamped (n∝τQ^-1/3). Either of these cases may be relevant to the early Universe, and we derive bounds on the initial density of topological defects in cosmological phase transitions.
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Laguna et al. (1998) studied this question.
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