4.8 Article

Extended Bose-Hubbard model with dipolar excitons

Journal

NATURE
Volume 609, Issue 7927, Pages -

Publisher

NATURE PORTFOLIO
DOI: 10.1038/s41586-022-05123-z

Keywords

-

Funding

  1. IXTASE from the French Agency for Research [ANR-20-CE30-0032-01]
  2. Gordon and Betty Moore Foundation through the EPiQS initiative grant [GBMF 9545]
  3. National Science Foundation MRSEC [DMR 1420541]
  4. ERC AdG NOQIA
  5. Agencia Estatal de Investigacion (MCIN/AEI) [CEX2019-000910-S, PID2019-106901GB-I00, MAQS PCI2019-111828-2, PCI2022-132919, RTC2019-007196-7]
  6. MCIN via European Union NextGenerationEU (PRTR)
  7. Fundacio Cellex
  8. Fundacio Mir-Puig
  9. Generalitat de Catalunya through the European Social Fund FEDER
  10. CERCA programme (AGAUR) (ERDF Operational Programme of Catalonia 2014-2020) [2017 SGR 134, U16-011424]
  11. EU [899794]
  12. National Science Centre, Poland [2016/20/W/ST4/00314]
  13. European Union [101029393, 847648, ID100010434: LCF/BQ/PI19/11690013, LCF/BQ/PR20/11770012, LCF/BQ/PR21/11840013, LCF/BQ/PI20/11760031]
  14. Polish National Science Centre (NCN) under Maestro grant [DEC2019/34/A/ST2/00081]
  15. Barcelona Supercomputing Center MareNostrum [FI-2022-1-0042]
  16. Agence Nationale de la Recherche (ANR) [ANR-20-CE30-0032] Funding Source: Agence Nationale de la Recherche (ANR)

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The Hubbard model is a celebrated theoretical framework in condensed-matter physics. This study implements the extended Bose-Hubbard Hamiltonian by confining semiconductor dipolar excitons in an artificial two-dimensional square lattice, showcasing the characteristic features of checkerboard spatial order.
The Hubbard model constitutes one of the most celebrated theoretical frameworks of condensed-matter physics. It describes strongly correlated phases of interacting quantum particles confined in lattice potentials(1,)(2). For bosons, the Hubbard Hamiltonian has been deeply scrutinized for short-range on-site interactions(3-6). However, accessing longer-range couplings has remained elusive experimentally(7). This marks the frontier towards the extended Bose-Hubbard Hamiltonian, which enables insulating ordered phases at fractional lattice fillings(8-)(12). Here we implement this Hamiltonian by confining semiconductor dipolar excitons in an artificial two-dimensional square lattice. Strong dipolar repulsions between nearest-neighbour lattice sitesthen stabilize an insulating state at half filling. This characteristic feature of the extended Bose-Hubbard model exhibits the signatures theoretically expected for a chequerboard spatial order. Our work thus highlights that dipolar excitons enable controlled implementations of boson-like arrays with strong off-site interactions, in lattices with programmable geometries and more than 100 sites.

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