Cold atoms in optical lattices and on atom chips
Cold atomic Bose-Fermi mixtures
An optical lattice is generated by counterpropagating laser beams, creating a periodic intensity pattern. Due to the periodic potential, neutral atoms can be trapped using the Stark shift, giving rise to artificial quantum lattice systems allowing for an enormous degree of control over the system's parameters. In such systems, signatures of quantum phase transitions can be observed, and they may also serve as promising candidates for quantum information processing, not the least because large systems sizes are readily available.
We are mainly concerned with non-equilibrium phenomena in quenched systems of atoms in optical lattices, with questions of temperature effects and adiabatic heating, as well as with complex mixed lattice models, including Bose-Fermi mixtures. Recently, questions of probing questions concerning disordered systems have been addressed, and ideas on realizing computational models have been implemented. This work is partially done in collaboration with experimentalists.
Selected group publications
- Quantum read-out for cold atomic quantum simulators
Communications Physics - Nature 3, 12 (2020) - Decay and recurrence of non-Gaussian correlations in a quantum many-body system
Nature Physics 17, 559 (2021) - Probing the relaxation towards equilibrium in an isolated strongly correlated 1D Bose gas
Nature Physics 8, 325 (2012) - Towards experimental quantum field tomography with ultracold atoms
Nature Communications 6, 7663 (2015) - Emergence of coherence and the dynamics of quantum phase transitions
PNAS 112(12), 3641 (2015) - Exploring local quantum many-body relaxation by atoms in optical superlattices
Physical Review Letters 101, 063001 (2008) - Do mixtures of bosonic and fermionic atoms adiabatically heat up in optical lattices?
Phyical Review Letters 100, 140409 (2008) - Exact relaxation in a class of non-equilibrium quantum lattice systems
Physical Review Letters 100, 030602 (2008) - Inhomogeneous atomic Bose-Fermi mixtures in cubic lattices
Physical Review Letters 93, 190405 (2004)