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A strong converse theorem for the classical capacity of a quantum channel states that the probability of correctly decoding a classical message converges exponentially fast to zero in the limit of many channel uses if the rate of communication exceeds the classical capacity of the channel.
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Robin Sibson · 1969
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Michele Dall’Arno, Giacomo Mauro D’Ariano, and Massimiliano F. Sacchi · 1972
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Elliott H. Lieb and Walter Thirring · 1976
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William G. Unruh · 1976
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Benjamin Schumacher and Michael D. Westmoreland · 1997
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Alexander S. Holevo · 1999
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Tomohiro Ogawa and Hiroshi Nagaoka · 1999
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Andreas Winter · 1999
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Andreas Winter · 1999
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Grigori G. Amosov, Alexander S. Holevo, and R. F. Werner · 2000
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Christoph Simon, Gregor Weihs, and Anton Zeilinger · 2000
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Leonid Gurvits and Howard Barnum · 2002
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Antía Lamas-Linares, Christoph Simon, John C. Howell, and Dik Bouwmeester · 2002
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Peter W. Shor · 2002
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Christopher King · 2003
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Symmetric informationally complete quantum measurements
Joseph M. Renes, Robin Blume-Kohout, A. J. Scott, and Carlton M. Caves · 2004
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The information-theoretic costs of simulating quantum measurements
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Sandwiched Rényi divergence satisfies data processing inequality
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