21 January 2013 to 15 February 2013
Nordita
Europe/Stockholm timezone

Dynamically creating artificial gauge potentials in optical lattices

30 Jan 2013, 14:00
45m
132:028 (Nordita)

132:028

Nordita

Speaker

Dr Andre Eckardt (MPIPKS Dresden)

Description

In the last decade there has been considerable progress in the experimental realization of artificial many-body systems made of ultracold neutral atoms in optical lattices potentials. These systems are extremely clean, well isolated from their environment, and highly tunable (also during the experiment). This makes them a flexible platform for engineering many-body quantum physics in and also out-of equilibirum. An important ingredient is the abilty to create artificial gauge potentials that allow to mimic strong magnetic fields. Here one aim is to realize quantum Hall- type physics in the regime where the length scale of the lattice matters, like in the strong-field regime (captured by the Harper model) or like in topological insualtors were appropriately chosen staggered fields lead to a quantized Hall conductivity for a completely filled band. Pioneering experiments in which artificial gauge potentials have been created in optical lattices have been reported recently by Aidelsburger et al. (PRL 2011), Jimenez-Garcia et al. (PRL 2012), and Struck et al. (Science 2011, PRL 2012). I will talk about the theory behind the approach of Struck et al. where a gauge potential is induced dynamically by fast lattice shaking [see also Eckardt et al. EPL 2010, Hauke et al. PRL 2012]. The shaken lattice is a Floquet-system and its dynamics is captured by an effective time-independent Hamiltonian that is obtained by integrating out the rapid dynamics within a period of the forcing. Temporal symmetries are indientified that have to be broken in order to achieve tunable gauge potentials. I will also discuss applications of this method, for example how it can be used to realize a topological insulator and how it can be generalized to create non-abelian gauge fields in spin- dependent lattices.

Primary author

Dr Andre Eckardt (MPIPKS Dresden)

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