01.20.+e Reversibility and irreversibility in information processing

Synthetic helical liquids with ultracold atoms in optical lattices

Date: 
2015-09-02
Author(s): 

J. C. Budich, C. Laflamme, F. Tschirsich, S. Montangero, P. Zoller

Reference: 

Phys. Rev. B 92, 245121 (2015)
http://dx.doi.org/10.1103/PhysRevB.92.245121

We discuss a platform for the synthetic realization of key physical properties of helical Tomonaga Luttinger liquids (HTLLs) with ultracold fermionic atoms in one-dimensional optical lattices. The HTLL is a strongly correlated metallic state where spin polarization and propagation direction of the itinerant particles are locked to each other.

Computing with a full memory: catalytic space

Date: 
2014-04-22
Author(s): 

Harry Buhrman, Richard Cleve, Michal Koucky, Bruno Loff, Florian Speelman

Reference: 

Proceedings of the 46th Annual ACM Symposium on Theory of Computing, p. 857–866

Holonomic quantum computing in ground states of spin chains with symmetry-protected topological order

Date: 
2011-03-30
Author(s): 

M. Renes, Akimasa Miyake, Gavin K. Brennen, and Stephen D. Bartlett

Reference: 

arxiv:1103.5076

While solid-state devices offer naturally reliable hardware for modern classical computers, thus far quantum information processors resemble vacuum tube computers in being neither reliable nor scalable. Strongly correlated many body states stabilized in topologically ordered matter offer the possibility of naturally fault tolerant computing, but are both challenging to engineer and coherently control and cannot be easily adapted to different physical platforms.

ExperimentalRepetitive Quantum Error Correction

Date: 
2011-05-27
Author(s): 

P. Schindler, J.T. Barreiro, T. Monz, V. Nebendahl, D. Nigg, M. Chwalla, M. Hennrich, and R. Blatt

Reference: 

Science 332, 1059
doi: 10.1126/science.1203329

The computational potential of a quantum processor can only be unleashed if errors during a quantum computation can be controlled and corrected for. Quantum error correction works if imperfections of quantum gate operations and measurements are below a certain threshold and corrections can be applied repeatedly. We implement multiple quantum error correction cycles for phase-flip errors on qubits encoded with trapped ions. Errors are corrected by a quantum-feedback algorithm using high-fidelity gate operations and a reset technique for the auxiliary qubits.

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