PHYSICAL REVIEW X 5, 031015 (2015)
Nature Physics 11, 162 (2014)
Prague, 27.07. - 01.08.2015
Carsten Robens (UBONN) Talk: Quantum Walks with Neutral Atoms
Singapore, 28.06. - 03.07.2015
Andrea Alberti (UBONN) Talk: Quantum Walks with Neutral Atoms
Munich, 03.08. - 07.08.2015
Dieter Meschede (UBONN) Talk: Two Atoms Interacting with an Optical Cavity and Stable Optical Fiber Cavities
https://www.nano-initiative-munich.de/events/nim-conference-on-resonator...
Bad Honnef, 17.11. - 20.11.2015
Andrea Alberti (UBONN) Talk: Control of atomic motion in state-dependent optical lattices
http://www.we-heraeus-stiftung.de/index.php?option=com_icagenda&view=lis...
Hannover, 29.02. - 04.03.2016
Lothar Ratschbacher (UBONN) Talk: High finesse Fabry-Perot fiber resonators for efficient photonic interfacing: optimal mode-matching and stabilization
Brussels, 04.04.2016 - 07.04.2016
Lothar Ratschbacher (UBONN) Talk: High finesse optical fiber cavities - optimal alignment and robust stabilization
https://spie.org/conferences-and-exhibitions/photonics-europe
arXiv:1605.03633 [quant-ph]
Discrete-time quantum walks allow Floquet topological insulator materials to be explored using controllable systems such as ultracold atoms in optical lattices. By numerical simulations, we study the robustness of topologically protected edge states in the presence of temporal disorder in one- and two-dimensional discrete-time quantum walks. We also develop a simple analytical model to gain further insight into the robustness of these edge states against either spin or spatial dephasing.
New J. Phys. 18, 053010 (2016)
We report on image processing techniques and experimental procedures to determine the lattice-site positions of single atoms in an optical lattice with high reliability, even for limited acquisition time or optical resolution. Determining the positions of atoms beyond the diffraction limit relies on parametric deconvolution in close analogy to methods employed in super-resolution microscopy. We develop a deconvolution method that makes effective use of the prior knowledge of the optical transfer function, noise properties, and discreteness of the optical lattice.