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Every quantum state can be represented as a probability distribution over the outcomes of an informationally complete measurement.
C. M. Caves, “Symmetric Informationally Complete POVMs,” internal report 9 September 1999, posted at
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J. M. Renes, R. Blume-Kohout, A. J. Scott and C. M. Caves, “Symmetric Informationally Complete Quantum Measurements,” J. Math. Phys
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D. M. Appleby, “Symmetric informationally complete-positive operator valued measures and the extended Clifford group,” J. Math. Phys
2005
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M. Grassl, “Tomography of Quantum States in Small Dimensions,” Electr. Disc. Math
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S. Colin, J. Corbett, T. Durt, and D. Gross, “About SIC POVMs and Discrete Wigner Distributions,” J. Opt. B
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N. S. Jones and N. Linden, Phys. Rev. A
2005
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H. Barnum, J. Barrett, M. Leifer, and A. Wilce, “Cloning and Broadcasting in Generic Probabilistic Models,”
2006
Cited alongside, same era.
A. J. Scott, “Tight Informationally Complete Quantum Measurements,” J. Phys. A
2006
Cited alongside, same era.
J. Barrett, “Information processing in generalized probabilistic theories,” Phys. Rev. A
2007
Cited alongside, same era.
D. M. Appleby, H. B. Dang, and C. A. Fuchs, “Physical Significance of Symmetric Informationally-Complete Sets of Quantum States,”
2007
Cited alongside, same era.
S. Sullivant, “Statistical Models are Algebraic Varieties,” posted at
H. Barnum, J. Barrett, M. Leifer, and A. Wilce, “Teleportation in General Probabilistic Theories,”
2008
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C. A. Fuchs and R. Schack, “Quantum-Bayesian Coherence,”
2009
Closest in time.
C. A. Fuchs and R. Schack, “A Quantum-Bayesian Route to Quantum-State Space,” submitted to Found. Phys. (2009)
2009
Closest in time.
A. J. Scott, ongoing web-document “SIC-POVMs” (2009), posted at
2009
Closest in time.
A. J. Scott and M. Grassl, “SIC-POVMs: A New Computer Study,” forthcoming (2009)
2009
Closest in time.
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