Our Projects

P01 – Coordination project

PI: Thomas Pohl (SFB coordinator), TU Wien.
Organizational infrastructure: SFB office, administration, budget, events (meetings, retreats, symposia), communication and outreach.

P02 – Quantum simulation and computing in dual-species atom arrays

PI: Hannes Bernien, University of Innsbruck.
Dual-species Rydberg arrays for multi-qubit gates, new quantum simulation regimes, and measurement-controlled dynamics (mid-circuit measurements).

P03 – Magnetism and superradiance with dipolar atoms in lattices

PI: Francesca Ferlaino, University of Innsbruck.
Magnetic dysprosium atoms in 3D lattices with sub-wavelength spacing; quantum magnetism, topological phases, and superradiance.

P04 – Many-body phases and dynamics of strongly dipolar molecules

PI: Tim Langen, TU Wien.
Ultracold CaF molecules in tweezers/lattices realizing t-J, extended Bose-Hubbard, and SU(N) models with fully tunable interactions.

P05 – Quantum simulation with atomic arrays in optical resonators

PI: Julian Léonard, Institute of Science and Technology Austria - ISTA.
Tweezer arrays coupled to optical cavities for programmable, photon-mediated long-range interactions; spin liquids, superradiance, scrambling.

P06 – Quantum dynamics and phases of matter with high connectivity

PI: Andreas Nunnenkamp, University of Vienna.
Many-body dynamics at high connectivity: information spreading, time crystals, measurement-induced dynamics.

P07 – Quantum simulation with Rydberg atoms

PI: Hannes Pichler, Austrian Academy of Sciences, Innsbruck.
Digital quantum simulation protocols for neutral atom arrays, fermionic encodings, error correction.

P08 – Light-matter coupling in strongly interacting atomic systems

PI: Thomas Pohl, TU Wien.
Collective optical properties of atom arrays: superradiance, non-classical light, non-equilibrium phases, numerical methods.

P09 – Simulating quantum lattice models with high connectivity

PI: Annabelle Bohrdt, Ludwig Maximilian University of Munich.
Neural networks as variational quantum states for long-range interacting spin and t-J models.

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