Events

Tue May 5, 2015 4:00 pm

Dynamics in one-dimensional chains of bosons

Location:MIT 26-214
Dr. Hanns-Christoph Nager, University of Innsbruck
Ten Minute Talk:"Sodium laser system for making dipolar molecules" by Yichao Yu

Ultracold atoms are an ideal setting to study non-equilibrium quantum many-body dynamics in a very controlled way. I will present a series of experiments in the context of strongly correlated atomic bosons in 1D geometry. Specifically, we study the dynamics in 1D after a sudden quench of the system’s Hamiltonian, for which we independently control J, the (coherent) tunneling rate, U, the strength of the interaction, and E, a tilt along the longitudinal direction. For a quench to U≈E we couple to nearest neighbors collectively and observe characteristic oscillations in the number of double occupancies that we analyze in the many-body context [1,2]. For U/2≈E, U/3≈E etc. we observe collective long-range tunneling to next-nearest neighbors and beyond. In particular, for U/3≈E we observe dynamics due to the higher-order super-exchange interaction scaling as J^3/U^2 [3]. For J≈U<<E we observe interaction-induced quantum phase revivals, and for J≈U≈E we find evidence for the transition to the quantum chaotic regime [4]. If time allows, I will give an outlook on our endeavor to realize ultracold bosonic molecular systems in 1D with “real” long-range interactions [5].

[1]   Many-body quantum quench in an atomic one-dimensional Ising chain, F. Meinert et al., Phys. Rev. Lett. 111, 053003 (2013)

 [2]   Observation of density-induced tunneling, O. Jürgensen, et al., Phys. Rev. Lett. 113, 193003 (2014)        [3]   Observation of many-body long-range tunneling after a quantum quench, F. Meinert et al., Science 344, 1259 (2014)      [4]    Interaction-induced quantum phase revivals and evidence for the transition to the quantum chaotic regime in 1D atomic Bloch oscillations, F. Meinert et al., Phys. Rev. Lett. 112, 193003 (2014)      [5]    Ultracold dense samples of dipolar RbCs molecules in the rovibrational and hyperfine ground state, T. Takekoshi et al, Phys. Rev. Lett. 113, 205301 (2014)

 

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