An Information-Spectrum Approach to Classical and Quantum Hypothesis Testing for Simple Hypotheses
暂无分享,去创建一个
[1] M. Nussbaum,et al. A lower bound of Chernoff type for symmetric quantum hypothesis testing , 2006 .
[2] Masahito Hayashi,et al. Second-Order Asymptotics in Fixed-Length Source Coding and Intrinsic Randomness , 2005, IEEE Transactions on Information Theory.
[3] K. Audenaert,et al. Discriminating States: the quantum Chernoff bound. , 2006, Physical review letters.
[4] M. Hayashi. Exponents of quantum fixed-length pure-state source coding , 2002, quant-ph/0202002.
[5] Thomas M. Cover,et al. Elements of Information Theory , 2005 .
[6] 林 正人. Quantum information : an introduction , 2006 .
[7] M. Hayashi. Asymptotics of quantum relative entropy from a representation theoretical viewpoint , 1997, quant-ph/9704040.
[8] Po-Ning Chen. General formulas for the Neyman-Pearson type-II error exponent subject to fixed and exponential type-I error bounds , 1996, IEEE Trans. Inf. Theory.
[9] Te Sun Han. The reliability functions of the general source with fixed-length coding , 2000, IEEE Trans. Inf. Theory.
[10] Masahito Hayashi,et al. General formulas for capacity of classical-quantum channels , 2003, IEEE Transactions on Information Theory.
[11] Hiroki Koga,et al. Information-Spectrum Methods in Information Theory , 2002 .
[12] H. Yuen. Quantum detection and estimation theory , 1978, Proceedings of the IEEE.
[13] Kenji Nakagawa,et al. On the converse theorem in statistical hypothesis testing , 1993, IEEE Trans. Inf. Theory.
[14] M. Hayashi. Optimal sequence of POVMs in the sense of Stein's lemma in quantum hypothesis testing , 2001, quant-ph/0107004.
[15] Te Sun Han. Hypothesis testing with the general source , 2000, IEEE Trans. Inf. Theory.
[16] D. Petz,et al. Quantum Entropy and Its Use , 1993 .
[17] Te Sun Han. An information-spectrum approach to source coding theorems with a fidelity criterion , 1997, IEEE Trans. Inf. Theory.
[18] Kiminori Iriyama,et al. Probability of error for the fixed-length source coding of general sources , 2001, IEEE Trans. Inf. Theory.
[19] W. Hoeffding. Asymptotically Optimal Tests for Multinomial Distributions , 1965 .
[20] Masahito Hayashi. Error exponent in asymmetric quantum hypothesis testing and its application to classical-quantum channel coding , 2006, quant-ph/0611013.
[21] N. S. Barnett,et al. Private communication , 1969 .
[22] Te Sun Han,et al. The strong converse theorem for hypothesis testing , 1989, IEEE Trans. Inf. Theory.
[23] Tomohiro Ogawa,et al. A New Proof of the Direct Part of Stein's Lemma in Quantum Hypothesis Testing , 2001 .
[24] J. Deuschel,et al. A Quantum Version of Sanov's Theorem , 2004, quant-ph/0412157.
[25] Masahito Hayashi. General formulas for fixed-length quantum entanglement concentration , 2006, IEEE Transactions on Information Theory.
[26] H. Nagaoka,et al. Strong converse theorems in the quantum information theory , 1999, 1999 Information Theory and Networking Workshop (Cat. No.99EX371).
[27] F. Hiai,et al. The proper formula for relative entropy and its asymptotics in quantum probability , 1991 .
[28] Sergio Verdú,et al. Simulation of random processes and rate-distortion theory , 1996, IEEE Trans. Inf. Theory.
[29] Tomohiro Ogawa,et al. Strong converse and Stein's lemma in quantum hypothesis testing , 2000, IEEE Trans. Inf. Theory.
[30] Sergio Verdú,et al. Channel simulation and coding with side information , 1994, IEEE Trans. Inf. Theory.
[31] Richard E. Blahut,et al. Principles and practice of information theory , 1987 .
[32] Michael D. Westmoreland,et al. Sending classical information via noisy quantum channels , 1997 .
[33] Masahito Hayashi,et al. On error exponents in quantum hypothesis testing , 2004, IEEE Transactions on Information Theory.
[34] M. Hayashi. Optimal sequence of quantum measurements in the sense of Stein's lemma in quantum hypothesis testing , 2002, quant-ph/0208020.
[35] Sergio Verdú,et al. A general formula for channel capacity , 1994, IEEE Trans. Inf. Theory.
[36] Shunsuke Ihara,et al. The Error Exponent and Minimum Achievable Rates for the Fixed-Length Coding of General Sources , 2001 .
[37] Alexander S. Holevo,et al. The Capacity of the Quantum Channel with General Signal States , 1996, IEEE Trans. Inf. Theory.
[38] H. Nagaoka. The Converse Part of The Theorem for Quantum Hoeffding Bound , 2006, quant-ph/0611289.
[39] A. Dembo,et al. Large Deviation Techniques and Applications. , 1994 .
[40] Sergio Verdú,et al. Approximation theory of output statistics , 1993, IEEE Trans. Inf. Theory.