2013
DOI: 10.1103/physrevlett.111.185305
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Nonequilibrium Quantum Magnetism in a Dipolar Lattice Gas

Abstract: We report on the realization of quantum magnetism using a degenerate dipolar gas in an optical lattice. Our system implements a lattice model resembling the celebrated t-J model. It is characterized by a nonequilibrium spinor dynamics resulting from intersite Heisenberg-like spin-spin interactions provided by nonlocal dipole-dipole interactions. Moreover, due to its large spin, our chromium lattice gases constitute an excellent environment for the study of quantum magnetism of high-spin systems, as illustrated… Show more

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Cited by 209 publications
(133 citation statements)
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“…Indeed the Hamiltonian (1) with α = 3 in d = 2 is realized by the Mott insulating phase of magnetic atoms [8] when imposing the conservation of the magnetization along the quantization axis. Furthermore its d = 1 implementation can be envisioned in trapped ions [3,64], which also enable to vary continuously the α exponent of the power-law decay of interactions.…”
Section: Discussionmentioning
confidence: 99%
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“…Indeed the Hamiltonian (1) with α = 3 in d = 2 is realized by the Mott insulating phase of magnetic atoms [8] when imposing the conservation of the magnetization along the quantization axis. Furthermore its d = 1 implementation can be envisioned in trapped ions [3,64], which also enable to vary continuously the α exponent of the power-law decay of interactions.…”
Section: Discussionmentioning
confidence: 99%
“…Within this setup, experimentalists were able to observe how the dynamics of correlation spreading after a quantum quench is modified by the long-range interactions with respect to the case of ultracold neutral atoms interacting via a contact potential [6]. Within the context of ultracold neutral gases several groups have attained the quantum degeneracy of atoms possessing a large intrinsic magnetic moment, namely fermionic and bosonic isotopes of Cr [7][8][9], Dy [10,11] and Er [12,13], and they were able to observe the coherent spin-exchange dynamics in these systems, induced by the large dipole-dipole (1/r 3 ) interaction [8,14]. Moreover infinite-range cavity-mediated interactions in a Bose-Einstein condensate have been experimentally demonstrated [15,16], leading to the spontaneous formation of long-range ordered phases (solid and supersolid).…”
Section: Introductionmentioning
confidence: 99%
“…At 2=3 filling of the zeroth Landau level, tuning the ratio of long and short range interactions is predicted to drive the formation of a triplet superfluid, a fractional topological insulator, and the 2=3 fractional quantum Hall effect [6]. In comparison to natural graphene, our proposal gives the advantages of (1) better control over the strain patterns and (2) control over both short [5] and long-rang interactions (using methods based on Rydberg atoms [44], dipolar atoms [45], or dipolar molecules [46]) and (3) control over filling factors, and (4) the availability of low disorder potentials, making it particularly promising for realizing these exotic phases.…”
Section: H Y S I C a L R E V I E W L E T T E R S Week Ending 4 Decembmentioning
confidence: 99%
“…However, the perturbative origin of superexchange in these systems requires that it be weak compared to tunneling, and thus the manifestation of superexchange requires extremely low motional entropy. Dipolar gases [10] and ultracold polar molecules [11] in lattices provide a promising route toward achieving large (non-perturbative) magnetic interactions [12], but, technical limitations in these systems currently complicate the simultaneous observation of motional and spin-exchange effects.Here, we study the magnetization dynamics of effective spin-1/2 bosons in a 2D optical lattice following a global quench from an initially antiferromagnetically ordered state [13]. The dynamics we observe is governed by a bosonic t-J model [14,15].…”
mentioning
confidence: 99%
“…However, the perturbative origin of superexchange in these systems requires that it be weak compared to tunneling, and thus the manifestation of superexchange requires extremely low motional entropy. Dipolar gases [10] and ultracold polar molecules [11] in lattices provide a promising route toward achieving large (non-perturbative) magnetic interactions [12], but, technical limitations in these systems currently complicate the simultaneous observation of motional and spin-exchange effects.…”
mentioning
confidence: 99%