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Volume 39, Numbers 3 & 4, 2000
MIT Media Laboratory
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Toward a table-top quantum computer - References

by Y. Maguire, E. Boyden, and N. Gershenfeld

Cited references and note

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  2. P. W. Shor, “Algorithms for Quantum Computation: Discrete Logarithms and Factoring,” Proceedings, 35th Annual Symposium on Foundations of Computer Science, IEEE, New York (1994), pp. 124­134.
  3. It has not been ruled out that a better classical algorithm exists that would make the difference between classical and quantum factoring algorithms insubstantial.
  4. L. K. Grover, “Quantum Mechanics Helps in Searching for a Needle in a Haystack,” Physical Review Letters 79, 325­328 (1997).
  5. I. L. Chuang et al., “Bulk Quantum Computation with Nuclear Magnetic Resonance: Theory and Experiment,” Proceedings of the Royal Society of London 454 (1998), pp. 447­467.
  6. N. A. Gershenfeld and I. L. Chuang, “Bulk Spin-Resonance Quantum Computation,” Science 275, 350­356 (1997).
  7. D. Aharonov and M. Ben-Or, “Fault Tolerant Quantum Computation with Constant Error,” http://xxx.lanl.gov/abs/quant-ph/9611025.
  8. A. Yu Kitaev, “Fault-Tolerant Quantum Computation by Anyons,” xxx.lanl.gov/abs/quant-ph/9707021.
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  10. J. Preskill, “Reliable Quantum Computers,” Proceedings of the Royal Society of London A 454, No. 1969 (1998), pp. 385­410.
  11. A. Steane, “Quantum Computing,” Reports on Progress in Physics 61, No. 2, 117­173 (1998).
  12. C. Yannoni, M. Sherwood, L. Vandersypen, D. Miller, M. Kubinec, and I. Chuang, “Nuclear Magnetic Resonance Quantum Computing Using Liquid Crystal Solvents,” Applied Physics Letters 22, No. 75, 3563­3565 (1999).
  13. D. Cory, A. Fahmy, and T. Havel, “Ensemble Quantum Computing by NMR Spectroscopy,” Proceedings of the National Academy of Science, USA, 94 (1997), p. 1634.
  14. E. Knill, I. Chuang, and R. Laflamme, “Effective Pure States for Bulk Quantum Computation,” Physical Review A 57, No. 5, 3348­3363 (1998).
  15. W. S. Warren, “The Usefulness of NMR Quantum Computing,” Science 277, 1688­1689 (1997).
  16. T. Sleator et al., “Nuclear-Spin Noise and Spontaneous Emission,” Physical Review B 36, No. 4, 1969­1980 (1987).
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  18. W. Happer, E. Miron, S. Schaefer, D. Schreiber, W. A. V. Wijngaarden, and X. Zeng, “Polarization of the Nuclear Spins of Noble-Gas Atoms by Spin Exchange with Optically Pumped Alkali-Metal Atoms,” Physical Review A 29, 3092­3110 (1984).
  19. R. Shack and C. M. Caves, “Explicit Product Ensembles for Separable Quantum States,” Journal of Modern Optics 47, No. 2­3, 387­399 (2000).
  20. C. P. Slichter, “Principle of Magnetic Resonance,” Springer-Verlag, Inc., New York (1996).
  21. S. Lloyd, “A Potentially Realizable Quantum Computer,” Science 261, 1569­1571 (1993).
  22. S. C. Benjamin, “Schemes for Parallel Quantum Computation Without Local Control of Qubits,” Physical Review A 61, No. 2, 020301/1-4 (2000).
  23. P. Broekaert and J. Jeener, “Suppression of Radiation Damping in NMR in Liquids by Active Electronic Feedback,” Journal of Magnetic Resonance Series A 113, No. 1, 60­64 (1995).
  24. J. M. Kikkawa and D. D. Awschalom, “All-Optical Magnetic Resonance in Semiconductors,” Science 287, 473­476 (2000).
  25. Y. Maguire, Towards a Table-Top Quantum Computer, M.Sc. thesis, MIT, Cambridge, MA (1999).
  26. K. Halbach, “Permanent Magnets for Production and Use of High Energy Particle Beams,” Proceedings of the Eighth International Workshop on Rare Earth Cobalt Permanent Magnets and Their Applications, Dayton, Ohio (1985), p. 103.
  27. M. G. Abele, Structures of Permanent Magnets: Generation of Uniform Fields, John Wiley & Sons, Inc., New York (1993), pp. 1­67.
  28. “Permanent Magnets and the Antiproton Recycler Ring: A Step in the Right Direction,” Cern Courier 37, No. 4 (May 1997).
  29. J. E. Golay, “Field Homogenizing Coils for Nuclear Spin Resonance Instrumentation,” Review of Scientific Instruments 29, No. 4 (1958).
  30. D. I. Hoult and R. E. Richards, “The Signal-to-Noise Ratio of the Nuclear Magnetic Resonance Experiment,” Journal of Magnetic Resonance 24, 71­85 (1976).
  31. E. Boyden, Quantum Computation: Theory and Implementation, M.Sc. thesis, MIT, Cambridge, MA (1999).
  32. R. E. Ernst, G. Bodenhausen, and A. Wokaun, “Principles of Nuclear Magnetic Resonance in One and Two Dimensions,” Clarendon Press, Oxford (1987).

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