Capacities of quantum channels and how to find them
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[1] R. Werner,et al. On Some Additivity Problems in Quantum Information Theory , 2000, math-ph/0003002.
[2] L. B. Levitin. On the quantum measure of information , 1996 .
[3] Michael D. Westmoreland,et al. Sending classical information via noisy quantum channels , 1997 .
[4] P. Shor. Additivity of the classical capacity of entanglement-breaking quantum channels , 2002, quant-ph/0201149.
[5] E. Prugovec̆ki. Information-theoretical aspects of quantum measurement , 1977 .
[6] B. De Moor,et al. Variational characterizations of separability and entanglement of formation , 2001 .
[7] John R. Pierce,et al. The early days of information theory , 1973, IEEE Trans. Inf. Theory.
[8] I. Chuang,et al. Quantum Computation and Quantum Information: Introduction to the Tenth Anniversary Edition , 2010 .
[9] Robert R. Tucci. Relaxation Method For Calculating Quantum Entanglement , 2001, quant-ph/0101123.
[10] B. M. Terhal,et al. QUANTUM CAPACITY IS PROPERLY DEFINED WITHOUT ENCODINGS , 1998 .
[11] Hiroshi Nagaoka,et al. Numerical Experiments on The Capacity of Quantum Channel with Entangled Input States , 2000 .
[12] R. Werner,et al. On Some Additivity Problems in Quantum Information Theory , 2000, math-ph/0003002.
[13] Charles H. Bennett,et al. Concentrating partial entanglement by local operations. , 1995, Physical review. A, Atomic, molecular, and optical physics.
[14] Jossy Sayir. Iterating the Arimoto-Blahut algorithm for faster convergence , 2000, 2000 IEEE International Symposium on Information Theory (Cat. No.00CH37060).
[15] A. Holevo. On entanglement-assisted classical capacity , 2001, quant-ph/0106075.
[16] Charles H. Bennett,et al. Teleporting an unknown quantum state via dual classical and Einstein-Podolsky-Rosen channels. , 1993, Physical review letters.
[17] P. Shor,et al. QUANTUM-CHANNEL CAPACITY OF VERY NOISY CHANNELS , 1997, quant-ph/9706061.
[18] H. Nagaoka,et al. A new proof of the channel coding theorem via hypothesis testing in quantum information theory , 2002, Proceedings IEEE International Symposium on Information Theory,.
[19] A. S. Holevo,et al. Entanglement-assisted capacity of constrained channels , 2002, Quantum Informatics.
[20] A. Winter,et al. Remarks on Additivity of the Holevo Channel Capacity and of the Entanglement of Formation , 2002, quant-ph/0206148.
[21] Schumacher,et al. Classical information capacity of a quantum channel. , 1996, Physical review. A, Atomic, molecular, and optical physics.
[22] Lo,et al. Unconditional security of quantum key distribution over arbitrarily long distances , 1999, Science.
[23] S. Lloyd. Capacity of the noisy quantum channel , 1996, quant-ph/9604015.
[24] L. B. Levitin,et al. Optimal Quantum Measurements for Two Pure and Mixed States , 1995 .
[25] D. Gottesman. An Introduction to Quantum Error Correction , 2000, quant-ph/0004072.
[26] Schumacher,et al. Quantum coding. , 1995, Physical review. A, Atomic, molecular, and optical physics.
[27] Richard E. Blahut,et al. Computation of channel capacity and rate-distortion functions , 1972, IEEE Trans. Inf. Theory.
[28] W. Wootters,et al. A single quantum cannot be cloned , 1982, Nature.
[29] Ashish V. Thapliyal,et al. Entanglement-Assisted Classical Capacity of Noisy Quantum Channels , 1999, Physical Review Letters.
[30] Thomas M. Cover,et al. Elements of Information Theory , 2005 .
[31] Alexander S. Holevo,et al. The Capacity of the Quantum Channel with General Signal States , 1996, IEEE Trans. Inf. Theory.
[32] Horodecki. Unified approach to quantum capacities: towards quantum noisy coding theorem , 2000, Physical review letters.
[33] K. Kraus,et al. Operations and measurements. II , 1970 .
[34] K. Audenaert,et al. Communications in Mathematical Physics On Strong Superadditivity of the Entanglement of Formation , 2004 .
[35] Charles H. Bennett,et al. Communication via one- and two-particle operators on Einstein-Podolsky-Rosen states. , 1992, Physical review letters.
[36] M. Ruskai. Inequalities for quantum entropy: A review with conditions for equality , 2002, quant-ph/0205064.
[37] A. Shimony,et al. Bell’s theorem without inequalities , 1990 .
[38] Masahito Hayashi,et al. General formulas for capacity of classical-quantum channels , 2003, IEEE Transactions on Information Theory.
[39] D. Bruß. Characterizing Entanglement , 2001, quant-ph/0110078.
[40] C. King. The capacity of the quantum depolarizing channel , 2003, IEEE Trans. Inf. Theory.
[41] Peter W. Shor,et al. Entanglement-assisted capacity of a quantum channel and the reverse Shannon theorem , 2001, IEEE Trans. Inf. Theory.
[42] R. Mcweeny. On the Einstein-Podolsky-Rosen Paradox , 2000 .
[43] Benjamin Schumacher,et al. A new proof of the quantum noiseless coding theorem , 1994 .
[44] Peter W. Shor. The adaptive classical capacity of a quantum channel, or Information capacities of three symmetric pure states in three dimensions , 2004, IBM J. Res. Dev..
[45] R. Jozsa. Fidelity for Mixed Quantum States , 1994 .
[46] Peter W. Shor,et al. Quantum Information Theory: Results and Open Problems , 2000 .