Abstract

Mott insulator - superfluid transition in a periodic lattice of Josephson junctions can be driven by tunneling rate increase. Resulting winding numbers WW of the condensate wavefunction decrease with increasing quench time in accord with the Kibble-Zurek mechanism (KZM). However, in very slow quenches Bose-Hubbard dynamics rearranges wavefunction phase so that its random walk cools, W2ˉ\bar{W^2} decreases and eventually the wavefunction becomes too cold to overcome potential barriers separating different WW. Thus, in contrast with KZM, in very slow quenches W2ˉ\bar{W^2} is set by random walk with "critical" step size, independently of τQτ_Q.

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