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19932026
most citedQuantum Computation with Quantum Dots

6.9k citations

Showing 2015 · quant-phShow all

13 papers · 2 filters

quant-ph2015★ 71 cited

Quantum Computing with Parafermions

Adrian Hutter, Daniel Loss

Parafermions are exotic non-Abelian quasiparticles generalizing Majorana fermions, which correspond to the case . In contrast to Majorana fermions, braiding of…

quant-ph2015★ 11 cited

Light-matter micro-macro entanglement

Alexey Tiranov, Jonathan Lavoie, Peter C. Strassmann +4

Quantum mechanics predicts microscopic phenomena with undeniable success. Nevertheless, current theoretical and experimental efforts still do not yield conclusive evidence that the…

quant-ph2015★ 71 cited

An artificial Rb atom in a semiconductor with lifetime-limited linewidth

Jan-Philipp Jahn, Mathieu Munsch, Lucas Béguin +10

We report results important for the creation of a best-of-both-worlds quantum hybrid system consisting of a solid-state source of single photons and an atomic ensemble as quantum m…

quant-ph2015★ 11 cited

Continuous error correction for Ising anyons

Adrian Hutter, James R. Wootton

Quantum gates in topological quantum computation are performed by braiding non-Abelian anyons. These braiding processes can presumably be performed with very low error rates. Howev…

quant-ph2015★ 25 cited

Heralded amplification of photonic qubits

Natalia Bruno, Vittorio Pini, Anthony Martin +11

We demonstrate heralded qubit amplification for Time-Bin and Fock-state qubits in an all-fibre, telecom-wavelength, scheme that highlights the simplicity, the stability and potenti…

quant-ph2015★ 47 cited

Optomechanical Bell test

V. Caprara Vivoli, T. Barnea, C. Galland +1

Photons of a laser beam driving the upper motional sideband of an optomechanical cavity can decay into photon-phonon pairs by means of an optomechanical parametric process. The pho…

quant-ph2015★ 17 cited

Active error correction for Abelian and non-Abelian anyons

James R. Wootton, Adrian Hutter

We consider a class of decoding algorithms that are applicable to error correction for both Abelian and non-Abelian anyons. This class includes multiple algorithms that have recent…

quant-ph2015★ 6 cited

Epitaxial lift-off for solid-state cavity quantum electrodynamics

Lukas Greuter, Daniel Najer, Andreas V. Kuhlmann +5

We present a new approach to incorporate self-assembled quantum dots into a Fabry-Pérot-like microcavity. Thereby a 3/4 GaAs layer containing quantum dots is epitaxially removed…

quant-ph2015★ 21 cited

Parafermions in a Kagome lattice of qubits for topological quantum computation

Adrian Hutter, James R. Wootton, Daniel Loss

Engineering complex non-Abelian anyon models with simple physical systems is crucial for topological quantum computation. Unfortunately, the simplest systems are typically restrict…

quant-ph2015★ 31 cited

Towards high cooperativity strong coupling of a quantum dot in a tunable microcavity

Lukas Greuter, Sebastian Starosielec, Andreas V. Kuhlmann +1

We investigate the strong coupling regime of a self-assembled quantum dot in a tunable microcavity with dark-field laser spectroscopy. The high quality of the spectra allows the li…

quant-ph2015★ 8 cited

Probing wave function collapse models with a classically driven mechanical oscillator

Melvyn Ho, Ambroise Lafont, Nicolas Sangouard +1

We show that the interaction of a pulsed laser light with a mechanical oscillator through the radiation pressure results in an opto-mechanical entangled state in which the photon n…

quant-ph2015★ 44 cited

Revealing Genuine Optical-Path Entanglement

F. Monteiro, V. Caprara Vivoli, T. Guerreiro +5

How can one detect entanglement between multiple optical paths sharing a single photon? We address this question by proposing a scalable protocol, which only uses local measurement…

quant-ph2015★ 24 cited

A family of stabilizer codes for anyons and Majorana modes

James R. Wootton

We study and generalize the class of qubit topological stabilizer codes that arise in the Abelian phase of the honeycomb lattice model. The resulting family of codes, which we call…