Topological Superfluid Phase of a Dipolar Fermi Gas in a 2D Optical Lattice
arXiv:1202.4924 · doi:10.1103/PhysRevA.86.031603
Abstract
In a dipolar Fermi gas, the anisotropic interaction between electric dipoles can be turned into an effectively attractive interaction in the presence of a rotating electric field. We show that the topological superfluid phase can be realized in a single-component dipolar Fermi gas trapped in a 2D square optical lattice with this attractive interaction at low temperatures. The superfluid state has potential applications for topological quantum computing. We obtain the phase diagram of this system at zero temperature. In the weak-coupling limit, the p-wave superfluid phase is stable for all filling factors. As the interaction strength increases, it is stable close to filling factors or , and phase separation takes place in between. When the interaction strength is above a threshold, the system is phase separated for any . The transition temperature of the superfluid state is estimated and the implication for experiments is discussed.
10 pages, 4 figures
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Cited by in corpus (12)
- Weyl Superfluidity in a Three-dimensional Dipolar Fermi Gas
- Topological superfluidity of lattice fermions inside a Bose-Einstein condensate
- Supersolidity of a dipolar Fermi gas in a cubic optical lattice
- Fractional Quantum Hall States of Dipolar Gases in Chern Bands
- Superfluidity of a dipolar Fermi gas in 2D optical lattices bilayer
- Two-Dimensional Thouless Pumping of Ultracold Fermions in Obliquely Introduced Optical Superlattice
- Enhancing the Thermal Stability of Majorana Fermions with Redundancy Using Dipoles in Optical Lattices
- Multipolar Fermi-surface deformation in a Rydberg-dressed Fermi gas with long-range anisotropic interactions
- p-wave Superfluid Phases of Fermi Molecules in a Bilayer Lattice Array
- Emergent interlayer nodal superfluidity of a dipolar fermi gas in bilayer optical lattices
- Stabilizing Topological Superfluidity of Lattice Fermions
- Unconventional superconductivity from electronic dipole fluctuations