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Recently, Zhu classified all the SIC-POVMs whose symmetry groups act doubly transitively.
G. Zauner, Quantum Designs – Foundations of a Noncommutative Theory of Designs
1999
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J. M. Renes, R. Blume-Kohout, A. J. Scott and C. M. Caves, “ Symmetric informationally complete quantum measurements ,” Journal of Mathematical Physics
2004
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J. C. Baez, “ On Quaternions and Octonions: Their Geometry, Arithmetic, and Symmetry
2005
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R. A. Wilson, The Finite Simple Groups
2009
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A. J. Scott and M. Grassl, “ SIC-POVMs: A new computer study ,” Journal of Mathematical Physics
2010
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C. A. Fuchs, “QBism: The Perimeter of Quantum Bayesianism,” arXiv:1003.5209 [quant-ph] (2010)
2010
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H. Zhu, Quantum State Estimation and Symmetric Informationally Complete POMs
2012
Cited alongside, same era.
C. A. Fuchs and R. Schack, “ Quantum-Bayesian Coherence ,” Reviews of Modern Physics
2013
Cited alongside, same era.
B. C. Stacey, “SIC-POVMs and Compatibility among Quantum States,” arXiv:1404.3774 [quant-ph] (2014)
2014
Cited alongside, same era.
2015
Cited alongside, same era.
H. Zhu, “ Super-symmetric informationally complete measurements ,” Annals of Physics
2015
Cited alongside, same era.
2016
Closest in time.
M. A. Graydon and D. M. Appleby, “ Quantum conical designs ,” Journal of Physics A
2016
Closest in time.
2016
Closest in time.
2016
Closest in time.
J. C. Baez, G. Egan and T. Silverman, “Integral Octonions,” http://math.ucr.edu/home/baez/octonions/integers/ (2016)
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U. Schreiber, “ADE Classification,” https://ncatlab.org/nlab/show/ADE+classification (2015)
2015
Cited alongside, same era.
2016
Closest in time.