Every entangled state provides an advantage in classical communication
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[1] Stefan Bäuml,et al. Limitations on quantum key repeaters , 2014, Nature Communications.
[2] Maassen,et al. Generalized entropic uncertainty relations. , 1988, Physical review letters.
[3] Charles H. Bennett,et al. Communication via one- and two-particle operators on Einstein-Podolsky-Rosen states. , 1992, Physical review letters.
[4] M. Horodecki,et al. BOUND ENTANGLEMENT CAN BE ACTIVATED , 1998, quant-ph/9806058.
[5] John A. Smolin,et al. Entanglement-Enhanced Classical Communication on a Noisy Quantum Channel , 1996, quant-ph/9611006.
[6] Thomas M. Cover,et al. Elements of Information Theory , 2005 .
[7] Rajagopal Nagarajan,et al. On feedback and the classical capacity of a noisy quantum channel , 2004, International Symposium onInformation Theory, 2004. ISIT 2004. Proceedings..
[8] Arthur O. Pittenger,et al. Mutually Unbiased Bases, Generalized Spin Matrices and Separability , 2003 .
[9] C. King. The capacity of the quantum depolarizing channel , 2003, IEEE Trans. Inf. Theory.
[10] M. Horodecki,et al. Mixed-State Entanglement and Distillation: Is there a “Bound” Entanglement in Nature? , 1998, quant-ph/9801069.
[11] William Matthews,et al. Entanglement-enhanced classical communication over a noisy classical channel , 2010, 2011 Conference on Lasers and Electro-Optics Europe and 12th European Quantum Electronics Conference (CLEO EUROPE/EQEC).
[12] Alexey E. Rastegin,et al. On Uncertainty Relations and Entanglement Detection with Mutually Unbiased Measurements , 2014, Open Syst. Inf. Dyn..
[13] M. Fannes,et al. Additivity of minimal entropy output for a class of covariant channels , 2004, quant-ph/0410195.
[14] Mark M. Wilde,et al. Quantum Information Theory , 2013 .
[15] Debbie W. Leung,et al. Classical capacity of a noiseless quantum channel assisted by noisy entanglement , 2001, Quantum Inf. Comput..
[16] Quntao Zhuang,et al. Superadditivity in Trade-Off Capacities of Quantum Channels , 2019, IEEE Transactions on Information Theory.
[17] Michal Horodecki,et al. General Paradigm for Distilling Classical Key From Quantum States , 2009, IEEE Transactions on Information Theory.
[18] Tohya Hiroshima. Majorization criterion for distillability of a bipartite quantum state. , 2003, Physical review letters.
[19] Salman Beigi,et al. On the Complexity of Computing Zero-Error and Holevo Capacity of Quantum Channels , 2007, 0709.2090.
[20] E. Lieb,et al. Proof of the strong subadditivity of quantum‐mechanical entropy , 1973 .
[21] V. Vedral,et al. Mixed state dense coding and its relation to entanglement measures , 1998 .
[22] L. Masanes. All bipartite entangled states are useful for information processing. , 2005, Physical review letters.
[23] S. Mancini,et al. Quantum channels with a finite memory , 2003, quant-ph/0305010.
[24] A. Winter,et al. Scalable programmable quantum gates and a new aspect of the additivity problem for the classical capacity of quantum channels , 2001, Proceedings IEEE International Symposium on Information Theory,.
[25] P. Shor. Additivity of the classical capacity of entanglement-breaking quantum channels , 2002, quant-ph/0201149.
[26] M. Nielsen,et al. Interdisciplinary Physics: Biological Physics, Quantum Information, etc. , 2001 .
[27] Quntao Zhuang,et al. Superadditivity of the classical capacity with limited entanglement assistance , 2017, Physical review letters.
[28] Alexander S. Holevo,et al. The Capacity of the Quantum Channel with General Signal States , 1996, IEEE Trans. Inf. Theory.
[29] P. Horodecki. Separability criterion and inseparable mixed states with positive partial transposition , 1997, quant-ph/9703004.
[30] N. Brunner,et al. Disproving the Peres conjecture by showing Bell nonlocality from bound entanglement , 2014, Nature Communications.
[31] A. Winter,et al. Distillation of secret key and entanglement from quantum states , 2003, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[32] J. Eisert,et al. Classical information capacity of a class of quantum channels , 2004, quant-ph/0412133.
[33] Garry Bowen. Quantum feedback channels , 2004, IEEE Transactions on Information Theory.
[34] Hermann Kampermann,et al. Witnessing entanglement by proxy , 2015, 1504.04575.
[35] Mark M. Wilde,et al. Entanglement generation with a quantum channel and a shared state , 2009, 2010 IEEE International Symposium on Information Theory.
[36] J. Oppenheim,et al. Secure key from bound entanglement. , 2003, Physical Review Letters.
[37] Michael D. Westmoreland,et al. Sending classical information via noisy quantum channels , 1997 .
[38] Quntao Zhuang,et al. Additive Classical Capacity of Quantum Channels Assisted by Noisy Entanglement. , 2017, Physical review letters.
[39] R. Werner,et al. Quantum channels with memory , 2005, quant-ph/0502106.
[40] Tohya Hiroshima. Optimal dense coding with mixed state entanglement , 2001 .
[41] P. Shor. Equivalence of Additivity Questions in Quantum Information Theory , 2004 .
[42] Ashish V. Thapliyal,et al. Entanglement-Assisted Classical Capacity of Noisy Quantum Channels , 1999, Physical Review Letters.
[43] M. Horodecki,et al. On quantum advantage in dense coding , 2007, quant-ph/0701134.
[44] G. Bowen. Classical information capacity of superdense coding , 2001 .
[45] J. Watrous,et al. All entangled states are useful for channel discrimination. , 2009, Physical review letters.
[46] M. Wilde. Quantum Information Theory: Noisy Quantum Shannon Theory , 2013 .
[47] M. Nielsen,et al. Separable states are more disordered globally than locally. , 2000, Physical review letters.