首页> 外文期刊>Journal of Mathematical Physics >Minimum-error quantum distinguishability boundsfrom matrix monotone functions: A commenton 'Two-sided estimates of minimum-errordistinguishability of mixed quantum statesvia generalized Holevo-Curlander bounds'[J. Math. Phys. 50, 032106 (2009)]
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Minimum-error quantum distinguishability boundsfrom matrix monotone functions: A commenton 'Two-sided estimates of minimum-errordistinguishability of mixed quantum statesvia generalized Holevo-Curlander bounds'[J. Math. Phys. 50, 032106 (2009)]

机译:矩阵单调函数的最小误差量子可分辨性界:评“混合量子态的最小误差可辨性的两面估计”(广义霍夫-库兰德界)[J。数学。物理50,032106(2009)]

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摘要

Matrix monotonicity is used to obtain upper bounds on minimum-error distinguish-ability of arbitrary ensembles of mixed quantum states. This generalizes one direc-tion of a two-sided bound recently obtained by the author [J. Tyson, J. Math. Phys.50, 032106 (2009)]. It is shown that the previously obtained special case has uniqueproperties
机译:矩阵单调性用于获得混合量子态的任意集合的最小误差可分辨性的上限。这概括了作者最近获得的双面装订线的一个方向[J.泰森,《数学》。 Phys.50,032106(2009)]。结果表明,先前获得的特殊情况具有唯一的属性

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