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Diamond NV centers for quantum computing and quantum networks

Published online by Cambridge University Press:  06 February 2013

Lilian Childress
Affiliation:
McGill University, Montreal, Canada; childres@physics.mcgill.ca
Ronald Hanson
Affiliation:
Kavli Institute of Nanoscience, Delft University of Technology; r.hanson@tudelft.nl

Abstract

The exotic features of quantum mechanics have the potential to revolutionize information technologies. Using superposition and entanglement, a quantum processor could efficiently tackle problems inaccessible to current-day computers. Nonlocal correlations may be exploited for intrinsically secure communication across the globe. Finding and controlling a physical system suitable for fulfilling these promises is one of the greatest challenges of our time. The nitrogen-vacancy (NV) center in diamond has recently emerged as one of the leading candidates for such quantum information technologies thanks to its combination of atom-like properties and solid-state host environment. We review the remarkable progress made in the past years in controlling electrons, atomic nuclei, and light at the single-quantum level in diamond. We also discuss prospects and challenges for the use of NV centers in future quantum technologies.

Information

Type
Research Article
Copyright
Copyright © Materials Research Society 2013 
Figure 0

Figure 1. (a) The nitrogen-vacancy (NV) center structure, illustrating both the NV electronic spin and nuclear spins on the host nitrogen and nearby 13C nuclei. Reprinted with permission from Reference 19. © 2012 Nature Publishing Group. (b) Energy levels associated with the NV electronic spin and two nuclear spin qubits (one 14N, one 13C). The S = 1 electronic spin has characteristic energy splittings in the GHz range. Hyperfine interactions shift its energy levels by ∼MHz for different nuclear spin states; this provides a mechanism for performing controlled logical operations by addressing specific transitions within this level scheme using resonant microwaves. PL, photoluminescence. Reprinted with permission from Reference 19. © 2012 Nature Publishing Group. (c) Resonant optical excitation (∼637 nm) of a NV center at low temperature (9 K). Scanning a laser in frequency while monitoring the NV fluorescence reveals narrow, spectrally resolved lines that correspond to transitions originating from specific electronic spin states. The sharpest lines are labeled by the symmetry of the excited state (Ex/A2) addressed by the resonant laser. Adapted from Reference 18. (d) Scanning electron microscope image of a solid immersion lens fabricated around a single NV center in diamond, with an integrated microwave strip line (front) and two electrodes (back) for controlling the defect quantum states. Adapted from Reference 18.

Figure 1

Figure 2. (a) Controlled rotations of a nitrogen-vacancy (NV) electronic spin at moderate (left) and high (right) microwave power. Fast spin control is critical for logical operations, and rapid spin flips can extend coherence times by averaging away effects of the environment. (b) Dynamical decoupling of the NV electronic spin. The “probability of the bright state” is a proxy for the remaining spin coherence; by increasing the number of spin flips (pulses) during a given time interval, the spin coherence can be significantly extended.8 Reprinted with permission from Reference 8. © 2010 American Physical Society. (c) Free precession over time t, of a single 13C nuclear spin in the vicinity of an optically illuminated NV center at room temperature. In these data, the y-axis is the probability of spin up. The measured coherence time is 0.5 ± 0.1s, and it can be extended to more than a second with dynamical decoupling techniques.12 Reprinted with permission from Reference 12. © 2012 AAAS.

Figure 2

Figure 3. (a) Single-shot readout of the nitrogen-vacancy (NV) electronic spin by resonant excitation. Upper right: a laser resonant with a transition from the ms = 0 ground state to the Ex excited state (see Figure 1c) should yield fluorescence when the spin is in ms = 0; the NV will remain dark if the spin is in ms = ±1. The main figure shows a histogram of the number of photons detected from a single resonant laser pulse after optically pumping the NV into ms = ±1 (purple, 0.07 photons on average) or ms = 0 (blue, 6.4 photons on average).18 Reprinted with permission from Reference 18. © 2011 Nature Publishing Group. (b) Preparation-by-measurement of three nuclear spins and one electronic spin. The upper image shows a set of partially overlapping hyperfine lines associated with the 12 possible nuclear spin configurations. By correlating the electronic spin with the quantum state of the nuclear spins, measuring the electronic spin (using the technique shown in (a)), and conditioning on a specific measurement outcome, the nuclear spins can be polarized into a single well-defined quantum state (lower graph).18 Reprinted with permission from Reference 18. © 2011 Nature Publishing Group.

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Figure 4. (a) Schematic for generating entanglement between distant spins. Two photons, each entangled with a different spin, interfere on a beam splitter (top). Detection of a photon on each output port can thereby project the spins onto a long-distance entangled state (bottom). (b) Level scheme for spin-photon entanglement illustrating the atomic-like polarization selection rules for radiative decay from a specific nitrogen-vacancy (NV) excited state (A2) to the ground state spin levels |ms〉 = |1〉 and |–1〉. Both pathways occur simultaneously, leaving the spin and the outgoing photon in an entangled state. σ+ and σ– denote opposite rotations of the polarized photons. (c) Two photon quantum interference. For this experiment, photons from different NV centers impinge on a 50/50 beam splitter, and the number of coincidence counts is shown as a function of the time between detection events on the two output ports. When the photons are perpendicularly polarized (top), no interference occurs. For parallel polarizations (bottom), the pronounced suppression of coincidence counts near zero delay is a signature of a high contrast (approximately 60%) two-photon interference, and indicates that the photons show some degree of indistinguishability.25 Reprinted with permission from Reference 25. © 2012 American Physical Society. (d) Dynamic stabilization of NV optical transitions. The top panel shows resonant excitation of a NV center optical transition as a function of time. In both panels, green arrows indicate pulses of 532 nm light, which changes local electric fields and shifts the frequency of the optical transition. Using nearby electrodes to provide feedback on the transition frequency, the observed frequency drifts can be eliminated (lower panel).27 Reprinted with permission from Reference 27. © 2012 American Physical Society.