An All-Optical Quantum Gate in a Semiconductor Quantum Dot
By Xiaoqin Li, Yanwen Wu, D. Steel, D. Gammon, T. Stievater, D. Katzer, Doewon Park, C. Piermarocchi, L. Sham. Science, 2003
796 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Atomic and Molecular Physics, and Optics
View Paper: https://www.semanticscholar.org/paper/32414b0222fbe49918bec622cf606ea3b549cc46
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In Artificial Intelligence
- J. Wrachtrup
- J. Meijer
- Shannon Whitlock
- A. Nazir
- Umberto Perinetti
- Fedor Jelezko
- Christoffer Wittmann
- D. McCutcheon
In Atomic and Molecular Physics, and Optics
- Fedor Jelezko
- J. Wrachtrup
- J. Meijer
- P. Neumann
- Steven Prawer
- Shannon Whitlock
- A. Nazir
- Umberto Perinetti
Citations in the corpus
- Quantum simulation and computing with Rydberg-interacting qubits (2020, background): “This corresponds to a special case of the Barenco gates 165 and is also sometimes called a controlled rotation (CROT) gate 166 .”
- Optical Properties of Semiconductor Quantum Dots (2008, background): “Self-assembled quantum dots (QDs) proved an excellent system for the implementation of quantum bits [91, 94, 95] and as sources of single [9, 96] and entangled photons [10, 97, 98].”
- Ultrafast optical control of entanglement between two quantum-dot spins (2010, background): “Coherent manipulations of exciton qubits were some of the earliest quantum gate demonstrations in the solid stat”
- Single defect centres in diamond: A review (2006, methodology): “Initially the electronic ground as well as excited states (exciton ground state) have been used as definition of qubits [ 12 ].”
- Quantum dot Rabi rotations beyond the weak exciton–phonon coupling regime (2010, background): “This has led to demonstrations of fundamentally quantum mechanical effects, such as laser-driven excitonic Rabi rotations [6]–[16] and two-photon interference in QD emission [17]–[20].”
- Room-temperature coherent coupling of single spins in diamond (2006, methodology): “To calculate the dependence of N polarization on the magnetic field strength, a system of rate equations was used taking into account the transitions between the following states, (1): |0〉|−1/2〉, (2): |0〉|+1/2〉, (3): |−1〉|−1/2〉 and (4): |−1〉|+1/2〉.”