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Quantum simulation of correlated-hopping models with fermions in optical lattices



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Di Liberto, M. and Creffield, Charles E. and Japaridze, G. Y. and Smith, C.Morais (2014) Quantum simulation of correlated-hopping models with fermions in optical lattices. Physical review A, 90 (2). ISSN 1050-2947

[thumbnail of Creffield C 02 LIBRE.pdf]

Official URL: http://dx.doi.org/10.1103/PhysRevA.89.013624


By using a modulated magnetic field in a Feshbach resonance for ultracold fermionic atoms in optical lattices, we show that it is possible to engineer a class of models usually referred to as correlated-hopping models. These models differ from the Hubbard model in exhibiting additional density-dependent interaction terms that affect the hopping processes. In addition to the spin-SU(2) symmetry, they also possess a charge-SU(2) symmetry, which opens the possibility of investigating the η-pairing mechanism for superconductivity introduced by Yang for the Hubbard model. We discuss the known solution of the model in one dimension (where η states have been found in the degenerate manifold of the ground state) and show that, away from the integrable point, quantum Monte Carlo simulations at half filling predict the emergence of a phase with coexisting incommensurate spin and charge order.

Item Type:Article
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©2014 American Physical Society.
We are thankful to L. Santos for pointing out the problem concerning the observation of phase III in trapped systems. We also acknowledge A. Montorsi, M. Roncaglia, P. Barmettler, M. Dalmonte, and A. Hemmerich for useful discussions, and F. Sols for insight regarding ODLRO. This work was supported by the Netherlands Organization for Scientific Research (NWO) and by the Spanish MICINN through Grant No. FIS-2010-21372 (CEC).

Uncontrolled Keywords:Long-range order; Bond-charge interaction; Extended hubbard-model; Flux-quantization; Ultracold gases; Mott insulator; Phase-diagram; Superconductivity; Atoms; Magnetism
Subjects:Sciences > Physics > Materials
Sciences > Physics > Solid state physics
ID Code:32943
Deposited On:28 Aug 2015 08:39
Last Modified:21 Jun 2022 17:16

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