Fig. 9: Charge gap Δc. | Communications Physics

Fig. 9: Charge gap Δc.

From: Dynamical Aharonov-Bohm cages and tight meson confinement in a \({{\mathbb{Z}}}_{2}\)-loop gauge theory

Fig. 9

A charge gap opens up at the transition between a Luttinger Liquid and a \({{\mathbb{Z}}}_{3}\) Mott insulator around \(J=\sqrt{2}\,t\), for \(\nu =\frac{2}{3}\). The Mott phase, which at h/th/J 1 spans the range \(\frac{{J}^{\star }}{t} < \frac{J}{t} < \sqrt{2}\) extends in a lobe structure to finite values of the electric field strength h/t. The system size is set to L = 120.

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