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Engineering and quantum control of single spins in semiconductors

Published online by Cambridge University Press:  06 February 2013

David M. Toyli
Affiliation:
Center for Spintronics and Quantum Computation, University of California, Santa Barbara; toyli@physics.ucsb.edu
Lee C. Bassett
Affiliation:
Center for Spintronics and Quantum Computation, University of California, Santa Barbara; lbassett@physics.ucsb.edu
Bob B. Buckley
Affiliation:
Center for Spintronics and Quantum Computation, University of California, Santa Barbara; buckley@physics.ucsb.edu
Greg Calusine
Affiliation:
Center for Spintronics and Quantum Computation, University of California, Santa Barbara; calusine@physics.ucsb.edu
David D. Awschalom
Affiliation:
Center for Spintronics and Quantum Computation, University of California, Santa Barbara; awsch@physics.ucsb.edu

Abstract

The nitrogen-vacancy (NV) center in diamond offers the opportunity to develop quantum technologies that leverage the defect’s atom-like properties using established engineering techniques from the semiconductor industry. While many NV center applications are motivated by the remarkable properties of isolated NV centers in bulk diamond, realizing these technologies requires addressing a number of device and materials engineering challenges unique to creating and controlling individual semiconductor spins. We review recent advances in interfacing NV centers with on-chip electronics that enable control over the defect’s spin and orbital degrees of freedom and review fabrication techniques for creating single NV centers with nanometer-scale placement accuracies. We also discuss efforts, motivated by the success of diamond NV center applications, to identify defect spins with similar properties to the NV center in more technologically mature semiconductors such as SiC.

Information

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

Figure 1. (a) Coherent spin rotations of a single nitrogen-vacancy (NV) center in diamond. The nanosecond rotations are achieved by generating intense, resonant magnetic fields using an on-chip coplanar waveguide. P|0〉 represents the population of the electronic spin in its ms = 0 sublevel. (b) Hahn echo measurement of a single nitrogen nuclear spin demonstrating storage and retrieval of quantum information over a timescale of 1.3 ± 0.4 ms. The shaded gray region represents the information storage timescale (T2 = 350 ± 90 μs) for an analogous measurement performed on the electronic spin. Adapted with permission from Reference 10. (c) Optical micrograph of a device used to tune NV center zero-phonon-line optical transitions via the DC Stark effect. Electrical connections to the four metal gates are indicated, and a single NV center 7 μm below the diamond surface is marked by an arrow in the spatial photoluminescence image (inset). (d) DC Stark tuning diagram for the NV center marked in (c), showing the ms = 0 optical transition frequencies (vertical axis) as a function of the symmetric bias Vx (horizontal axis). At Vx ∼ 7 V, the electric field compensates the local strain to restore the orbital degeneracy of an ideal unstrained crystal. Both (c) and (d) are adapted with permission from Reference 13.

Figure 1

Figure 2. (a) Spatial photoluminescence image of a nitrogen-vacancy (NV) center array fabricated by nitrogen implantation through nano-apertures in electron beam lithography resist and subsequent annealing. The white dots in the image result from NV center photoluminescence; a representative single NV center is circled. A lithographic, short-terminated coplanar waveguide used for electron spin resonance measurements is also visible on top of the implanted spin array (solid light blue color, labeled as CPW in the image). Adapted with permission from Reference 22. © 2010 American Chemical Society. (b) Illustration showing the growth profile of a nitrogen delta-doped diamond in which NV centers are produced in thin layers (<2 nm) grown by chemical vapor deposition near the diamond surface. (c) Hahn-echo measurement showing the long spin coherence (T2) of a doped NV center 5 nm from the diamond surface. Both (b) and (c) are adapted with permission from Reference 27.

Figure 2

Figure 3. Spin coherence in SiC defects. (a) Illustration showing the four inequivalent divacancy lattice sites in 4H silicon carbide. (b) Optically detected magnetic resonance spectrum of 4H silicon carbide showing the change in photoluminescence (PL) as a function of magnetic field frequency. Features associated with the four divacancy lattice sites (PL1–4) and two unknown defects (PL5 and PL6) are noted. (c) Demonstration of coherent control (Rabi oscillations) of an ensemble of basal divacancy spins. (d) Room temperature Hahn echo decays from an ensemble of unidentified defects showing spin coherence times of ∼40 μs. Reprinted with permission from Reference 39. © 2011 Nature Publishing Group.