Scott D. Geraedts, Olexei I. Motrunich
We study a lattice model of interacting loops in three dimensions with a
$1/r^2$ interaction. Using Monte Carlo, we find that the phase diagram contains
a line of second-order phase transitions between a phase where the loops are
gapped and a phase where they proliferate. The correlation length exponent and
critical conductivity vary continuously along this line. Our model is exactly
self-dual at a special point on the critical line, which allows us to calculate
the critical conductivity exactly at this point.
View original:
http://arxiv.org/abs/1202.0838
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