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The Holevo quantity provides an upper bound for the mutual information between the sender of a classical message encoded in quantum carriers and the receiver.
A.S. Holevo, Bounds for the quantity of information transmitted by a quantum communication channel, Prob. Inf. Transm. (USSR) 9
1973
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G. Lindblad, Quantum entropy and quantum measurements, in Quantum Aspects of Optical Communication , eds. C. Bendjaballah et al., LNP 378
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R. Jozsa, Fidelity for mixed quantum states, J. Mod. Opt. 41
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F. Benatti, Entropy of a subalgebra and quantum estimation J. Math. Phys. 37
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M.A. Nielsen and I.L. Chuang, Quantum Computation and Quantum Information , Cambridge University Press, Cambridge, (2000)
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R. Alicki and M. Fannes, Quantum Dynamical Systems , Oxford University Press, Oxford, (2001)
2001
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D.M. Endres and J.E. Schindelin, A new metric for probability distributions, IEEE Trans. Inf. Theory 49
2003
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B. Fuglede and F. Topsøe, Jensen-Shannon divergence and Hilbert space embedding, Proc. 2004 IEEE International Symposium on Information Theory, 31 (2004)
2004
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A.S. Holevo, On complementary channels and the additivity problem, Probab. Theory and Appl. 51
2005
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A.P. Majtey, P.W. Lamberti, and D.P. Prato, Jensen-Shannon divergence as a measure of distinguishability between mixed quantum states. Phys. Rev. A72
2005
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I. Bengtsson and K. Życzkowski, Geometry of Quantum States , Cambridge University Press, Cambridge, (2006)
2006
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W. Roga, M. Fannes, and K. Życzkowski, Composition of quantum states and dynamical subadditivity, J. Phys. A 41
2008
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J. Briët and P. Herremoës Properties of classical and quantum Jensen-Shannon divergence, Phys. Rev. A79
2009
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P.W. Lamberti, M. Portesi, and J. Sparacino, Natural metric for quantum information theory, Int. J. Quant. Infor. 7
2009
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