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Tunable two-dimensional arrays of single Rydberg atoms for realizing quantum Ising models

  • Henning Labuhn
  • , Daniel Barredo
  • , Sylvain Ravets
  • , Sylvain De Léséleuc
  • , Tommaso Macrì
  • , Thierry Lahaye
  • , Antoine Browaeys
  • Laboratoire Charles Fabry
  • The Federal University of Rio Grande do Norte

Résultats de recherche: Contribution à un journalArticleRevue par des pairs

689 Citations (Scopus)

Résumé

Spin models are the prime example of simplified many-body Hamiltonians used to model complex, strongly correlated realworld materials1. However, despite the simplified character of such models, their dynamics often cannot be simulated exactly on classical computers when the number of particles exceeds a few tens. For this reason, quantum simulation2 of spin Hamiltonians using the tools of atomic and molecular physics has become a very active field over the past years, using ultracold atoms3 or molecules4 in optical lattices, or trapped ions5. All of these approaches have their own strengths and limitations. Here we report an alternative platform for the study of spin systems, using individual atoms trapped in tunable twodimensional arrays of optical microtraps with arbitrary geometries, where filling fractions range from 60 to 100 per cent. When excited to high-energy Rydberg D states, the atoms undergo strong interactions whose anisotropic character opens the way to simulating exotic matter6. We illustrate the versatility of our system by studying the dynamics of a quantum Ising-like spin-1/2 system in a transverse field with up to 30 spins, for a variety of geometries in one and two dimensions, and for a wide range of interaction strengths. For geometries where the anisotropy is expected to have small effects on the dynamics, we find excellent agreement with ab initio simulations of the spin-1/2 system, while for strongly anisotropic situations the multilevel structure of the D states has a measurable influence7,8. Our findings establish arrays of single Rydberg atoms as a versatile platform for the study of quantum magnetism.

langue originaleAnglais
Pages (de - à)667-670
Nombre de pages4
journalNature
Volume534
Numéro de publication7609
Les DOIs
étatPublié - 1 janv. 2016
Modification externeOui

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