Mr David Appleby

A28 - Physics Building
The University of Sydney

Selected publications

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Journals

  • Graydon, M., Appleby, D. (2016). Entanglement and designs. Journal of Physics A: Mathematical and Theoretical, 49(33), 1-8. [More Information]
  • Graydon, M., Appleby, D. (2016). Quantum conical designs. Journal of Physics A: Mathematical and Theoretical, 49(8), 1-20. [More Information]
  • Appleby, D., Bengtsson, I., Dang, H. (2015). Galois unitaries, mutually unbiased bases, and MUB-balanced states. Quantum Information and Computation, 15(15-16), 1261-1269.
  • Appleby, D., Fuchs, C., Zhu, H. (2014). Group theoretic, Lie algebraic and Jordan algebraic formulations of the SIC existence problem. Quantum Information and Computation, 15(1-2), 61-94.
  • Appleby, D., Dang, H., Fuchs, C. (2014). Symmetric informationally-complete quantum states as analogues to orthonormal bases and minimum-uncertainty states. Entropy, 16(3), 1484-1492. [More Information]
  • Appleby, D., Bengtsson, I., Brierley, S., Ericsson, A., Grassl, M., Larsson, J. (2014). Systems of Imprimitivity for the Clifford Group. Quantum Information and Computation, 14(3-4), 339-360.
  • Tabia, G., Appleby, D. (2013). Exploring the Geometry of Qutrit State Space Using Symmetric Informationally Complete Measurements. Physical Review A (Atomic, Molecular and Optical Physics), 88(1), 1-8. [More Information]
  • Appleby, D., Yadsan-Appleby, H., Zauner, G. (2013). Galois Automorphisms of a Symmetric Measurement. Quantum Information and Computation, 13(7-8), 0672-0720.
  • Dang, H., Blanchfield, K., Bengtsson, I., Appleby, D. (2013). Linear dependencies in Weyl-Heisenberg orbits. Quantum Information Processing, 12(11), 3449-3475. [More Information]
  • Appleby, D., Bengtsson, I., Brierley, S., Grassl, M., Gross, D., Larsson, J. (2012). The Monomial Representations of the Clifford Group. Quantum Information and Computation, 12(5-6), 404-431.
  • Appleby, D., Ericsson, A., Fuchs, C. (2011). Properties of QBist state spaces. Foundations of Physics, 41(3), 564-579. [More Information]
  • Appleby, D., Flammia, S., Fuchs, C. (2011). The Lie Algebraic Significance of Symmetric Informationally Complete Measurements. Journal of Mathematical Physics, 52(2), 1-34. [More Information]

2016

  • Graydon, M., Appleby, D. (2016). Entanglement and designs. Journal of Physics A: Mathematical and Theoretical, 49(33), 1-8. [More Information]
  • Graydon, M., Appleby, D. (2016). Quantum conical designs. Journal of Physics A: Mathematical and Theoretical, 49(8), 1-20. [More Information]

2015

  • Appleby, D., Bengtsson, I., Dang, H. (2015). Galois unitaries, mutually unbiased bases, and MUB-balanced states. Quantum Information and Computation, 15(15-16), 1261-1269.

2014

  • Appleby, D., Fuchs, C., Zhu, H. (2014). Group theoretic, Lie algebraic and Jordan algebraic formulations of the SIC existence problem. Quantum Information and Computation, 15(1-2), 61-94.
  • Appleby, D., Dang, H., Fuchs, C. (2014). Symmetric informationally-complete quantum states as analogues to orthonormal bases and minimum-uncertainty states. Entropy, 16(3), 1484-1492. [More Information]
  • Appleby, D., Bengtsson, I., Brierley, S., Ericsson, A., Grassl, M., Larsson, J. (2014). Systems of Imprimitivity for the Clifford Group. Quantum Information and Computation, 14(3-4), 339-360.

2013

  • Tabia, G., Appleby, D. (2013). Exploring the Geometry of Qutrit State Space Using Symmetric Informationally Complete Measurements. Physical Review A (Atomic, Molecular and Optical Physics), 88(1), 1-8. [More Information]
  • Appleby, D., Yadsan-Appleby, H., Zauner, G. (2013). Galois Automorphisms of a Symmetric Measurement. Quantum Information and Computation, 13(7-8), 0672-0720.
  • Dang, H., Blanchfield, K., Bengtsson, I., Appleby, D. (2013). Linear dependencies in Weyl-Heisenberg orbits. Quantum Information Processing, 12(11), 3449-3475. [More Information]

2012

  • Appleby, D., Bengtsson, I., Brierley, S., Grassl, M., Gross, D., Larsson, J. (2012). The Monomial Representations of the Clifford Group. Quantum Information and Computation, 12(5-6), 404-431.

2011

  • Appleby, D., Ericsson, A., Fuchs, C. (2011). Properties of QBist state spaces. Foundations of Physics, 41(3), 564-579. [More Information]
  • Appleby, D., Flammia, S., Fuchs, C. (2011). The Lie Algebraic Significance of Symmetric Informationally Complete Measurements. Journal of Mathematical Physics, 52(2), 1-34. [More Information]

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