Symmetry-broken states in a system of interacting bosons on a two-leg ladder with a uniform Abelian gauge field
S. Greschner, M. Piraud, F. Heidrich-Meisner, I. P. McCulloch, U., Schollw\"ock, T. Vekua

TL;DR
This paper investigates various symmetry-breaking quantum phases of interacting bosons on a two-leg ladder with a uniform gauge field, revealing new vortex-lattice and charge-density-wave states, their transitions, and experimental signatures.
Contribution
It provides a comprehensive analysis of symmetry-broken states in this system, including vortex lattices and charge-density waves, using DMRG simulations and analytical methods, with relevance to experiments.
Findings
Identification of three vortex-lattice states at different densities
Characterization of phase transitions between vortex states and neighboring phases
Analytical description of phase boundaries and experimental signatures
Abstract
We study the quantum phases of bosons with repulsive contact interactions on a two-leg ladder in the presence of a uniform Abelian gauge field. The model realizes many interesting states, including Meissner phases, vortex-fluids, vortex-lattices, charge-density-waves and the biased-ladder phase. Our work focuses on the subset of these states that break a discrete symmetry. We use density matrix renormalization group simulations to demonstrate the existence of three vortex-lattice states at different vortex densities and we characterize the phase transitions from these phases into neighboring states. Furthermore, we provide an intuitive explanation of the chiral-current reversal effect that is tied to some of these vortex lattices. We also study a charge-density-wave state that exists at 1/4 particle filling at large interaction strengths and flux values close to half a flux quantum. By…
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