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      Interaction driven exotic quantum phases in spin-orbit coupled spin\(-1\) bosons

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          Abstract

          We study the interplay between large-spin, spin-orbit coupling, and superfluidity for bosons in a two dimensional optical lattice, focusing on the spin-1 spin-orbit coupled system recently realized at the Joint Quantum Institute [Campbell et. al., arXiv:1501.05984]. We find a rich quantum phase diagram, where, in addition to the conventional phases ---superfluid and insulator--- contained in the spin-\(1\) Bose-Hubbard model, there are new lattice symmetry breaking phases. For weak interactions, the interplay between two length scales, the lattice momentum and the spin-orbit wave-vector induce a phase transition from a uniform superfluid to a phase where bosons simultaneously condense at the center and edge of the Brillouin zone at a non-zero spin-orbit strength. This state is characterized by spin density wave order, which arises from the spin-\(1\) nature of the system. Interactions suppress spin density wave order, and favor a superfluid \textit{only} at the Brillouin zone edge. This state has spatially oscillating mean field order parameters, but a homogeneous density. We show that the spin density wave superfluid phase survives in a two dimensional harmonic trap, and thus establish that our results are directly applicable to experiments on \(^{87}\)Rb, \(^7\)Li, and \(^{41}\)K.

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          Author and article information

          Journal
          2015-08-31
          2016-02-01
          Article
          10.1103/PhysRevB.93.081101
          1509.00005
          9dcec051-d85f-49f9-81b7-bfe495e00bcb

          http://arxiv.org/licenses/nonexclusive-distrib/1.0/

          History
          Custom metadata
          Phys. Rev. B 93, 081101 (2016)
          5 pages, 4 figures, replaced with published version
          cond-mat.quant-gas cond-mat.str-el quant-ph

          Condensed matter,Quantum physics & Field theory,Quantum gases & Cold atoms
          Condensed matter, Quantum physics & Field theory, Quantum gases & Cold atoms

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