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Adiabatic cooling of bosons in lattices to magnetically ordered quantum states

Author(s)
Schachenmayer, Johannes; Weld, David M.; Miyake, Hirokazu; Siviloglou, Georgios A.; Ketterle, Wolfgang; Daley, Andrew J.; ... Show more Show less
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Abstract
We suggest and analyze a scheme to adiabatically cool bosonic atoms to picokelvin temperatures which should allow the observation of magnetic ordering via superexchange in optical lattices. The starting point is a gapped phase called the spin Mott phase, where each site is occupied by one spin-up and one spin-down atom. An adiabatic ramp leads to an xy-ferromagnetic phase. We show that the combination of time-dependent density matrix renormalization group methods with quantum trajectories can be used to fully address possible experimental limitations due to decoherence, and demonstrate that the magnetic correlations are robust for experimentally realizable ramp speeds. Using a microscopic master equation treatment of light scattering in the many-particle system, we test the robustness of adiabatic state preparation against decoherence. Due to different ground-state symmetries, we also find a metastable state with xy-ferromagnetic order if the ramp crosses to regimes where the ground state is a z ferromagnet. The bosonic spin Mott phase as the initial gapped state for adiabatic cooling has many features in common with a fermionic band insulator, but the use of bosons should enable experiments with substantially lower initial entropies.
Date issued
2015-10
URI
http://hdl.handle.net/1721.1/99336
Department
Massachusetts Institute of Technology. Department of Physics; Massachusetts Institute of Technology. Research Laboratory of Electronics; MIT-Harvard Center for Ultracold Atoms
Journal
Physical Review A
Publisher
American Physical Society
Citation
Schachenmayer, Johannes, David M. Weld, Hirokazu Miyake, Georgios A. Siviloglou, Wolfgang Ketterle, and Andrew J. Daley. "Adiabatic cooling of bosons in lattices to magnetically ordered quantum states." Phys. Rev. A 92, 041602 (October 2015). © 2015 American Physical Society
Version: Final published version
ISSN
1050-2947
1094-1622

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