References
53
References
1. Miller, F. (1882). Telegraphic code to insure privacy and secrecy in the transmission of telegrams.
2. Vernam, G. S. (1926). Cipher printing telegraph systems for secret wire and radio telegraphic
communications. Transactions of the American Institute of Electrical Engineers, XLV, 295–
301.
3. Nielsen, M. A., & Chuang, I. L. (2010). Quantum computation and quantum information (10th
Anniversary ed.). Cambridge University Press.
4. Wootters, W. K., & Zurek, W. H. (1982). A single quantum cannot be cloned. Nature, 299(5886),
802–803.
5. Bennett, C. H. and Brassard, G. (1984). Quantum cryptography: Public key distribution and
coin tossing. In Proceedings of IEEE International Conference on Computers, Systems and
Signal Processing, pp. 175 – 179.
6. Scarani, V., Bechmann-Pasquinucci, H., Cerf, N. J., Dušek, M., Lütkenhaus, N., & Peev, M.
(2009). The security of practical quantum key distribution. Reviews of Modern Physics, 81,
1301–1350.
7. Pirandola, S., Andersen, U. L., Banchi, L., Berta, M., Bunandar, D., Colbeck, R., Englund,
D., Gehring, T., Lupo, C., Ottaviani, C., Pereira, J., Razavi, M., Shaari, J. S., Tomamichel,
M., Usenko, V. C., Vallone, G., Villoresi, P., & Wallden, P. (2019). Advances in quantum
cryptography. arXiv:quant-ph/1906.01645.
8. Devetak, I., & Winter, A. (2005). Distillation of secret key and entanglement from quantum
states. Proceedings of the Royal Society, 461.
9. Renner, R. (2008). Security of quantum key distribution. International Journal of Quantum
Information, 06(01), 1–127.
10. Scarani, V., & Renner, R. (2008a). Quantum cryptography with finite resources: Unconditional
security bound for discrete-variable protocols with one-way postprocessing. Physical Review
Letters, 100, 200501.
11. Scarani, V., & Renner, R. (2008b). Security bounds for quantum cryptography with finite
resources. In Kawano, Y., & Mosca, M., (eds.), Theory of Quantum Computation, Communication, and Cryptography (pp. 83–95). Springer, Berlin, Heidelberg.
12. Tomamichel, M., Lim, C. C. W., Gisin, N., & Renner, R. (2012). Tight finite-key analysis for
quantum cryptography. Nature Communications, 3(1), 634.
13. Portmann, C., & Renner, R. (2014). Cryptographic security of quantum key distribution.
arXiv:quant-ph/1409.3525.
14. Christandl, M., König, R., & Renner, R. (2009). Postselection technique for quantum channels
with applications to quantum cryptography. Physical Review Letters, 102, 020504.
15. Renner, R. (2007). Symmetry of large physical systems implies independence of subsystems.
Nature Physics, 3(9), 645–649.
16. Diamanti, E., Lo, H.-K., Qi, B., & Yuan, Z. (2016). Practical challenges in quantum key
distribution. npj Quantum Information, 2(1), 16025.
17. Bennett, C. H., & Brassard, G. (1989). Experimental quantum cryptography: The dawn of a
new era for quantum cryptography: The experimental prototype is working]. SIGACT News,
20(4), 78–80.
18. Bennett, C. H., Bessette, F., Brassard, G., Salvail, L., & Smolin, J. (1992). Experimental
quantum cryptography. Journal of Cryptology, 5(1), 3–28.
19. Commission, E. The quantum flagship. https://qt.eu.
20. Technology, I. Q. Quantum key distribution (qkd) markets: 2019-2028. https://www.
insidequantumtechnology.com/product/quantum-key-distribution-qkd-markets-2019-2028.
21. Dixon, A. R., Yuan, Z. L., Dynes, J. F., Sharpe, A. W., & Shields, A. J. (2008). Gigahertz decoy
quantum key distribution with 1 mbit/s secure key rate. Optics Express, 16(23), 18790–18797.
22. Patel, K. A., Dynes, J. F., Lucamarini, M., Choi, I., Sharpe, A. W., Yuan, Z. L., et al. (2014).
Quantum key distribution for 10 gb/s dense wavelength division multiplexing networks. Applied
Physics Letters, 104(5), 051123.
53
References
1. Miller, F. (1882). Telegraphic code to insure privacy and secrecy in the transmission of telegrams.
2. Vernam, G. S. (1926). Cipher printing telegraph systems for secret wire and radio telegraphic
communications. Transactions of the American Institute of Electrical Engineers, XLV, 295–
301.
3. Nielsen, M. A., & Chuang, I. L. (2010). Quantum computation and quantum information (10th
Anniversary ed.). Cambridge University Press.
4. Wootters, W. K., & Zurek, W. H. (1982). A single quantum cannot be cloned. Nature, 299(5886),
802–803.
5. Bennett, C. H. and Brassard, G. (1984). Quantum cryptography: Public key distribution and
coin tossing. In Proceedings of IEEE International Conference on Computers, Systems and
Signal Processing, pp. 175 – 179.
6. Scarani, V., Bechmann-Pasquinucci, H., Cerf, N. J., Dušek, M., Lütkenhaus, N., & Peev, M.
(2009). The security of practical quantum key distribution. Reviews of Modern Physics, 81,
1301–1350.
7. Pirandola, S., Andersen, U. L., Banchi, L., Berta, M., Bunandar, D., Colbeck, R., Englund,
D., Gehring, T., Lupo, C., Ottaviani, C., Pereira, J., Razavi, M., Shaari, J. S., Tomamichel,
M., Usenko, V. C., Vallone, G., Villoresi, P., & Wallden, P. (2019). Advances in quantum
cryptography. arXiv:quant-ph/1906.01645.
8. Devetak, I., & Winter, A. (2005). Distillation of secret key and entanglement from quantum
states. Proceedings of the Royal Society, 461.
9. Renner, R. (2008). Security of quantum key distribution. International Journal of Quantum
Information, 06(01), 1–127.
10. Scarani, V., & Renner, R. (2008a). Quantum cryptography with finite resources: Unconditional
security bound for discrete-variable protocols with one-way postprocessing. Physical Review
Letters, 100, 200501.
11. Scarani, V., & Renner, R. (2008b). Security bounds for quantum cryptography with finite
resources. In Kawano, Y., & Mosca, M., (eds.), Theory of Quantum Computation, Communication, and Cryptography (pp. 83–95). Springer, Berlin, Heidelberg.
12. Tomamichel, M., Lim, C. C. W., Gisin, N., & Renner, R. (2012). Tight finite-key analysis for
quantum cryptography. Nature Communications, 3(1), 634.
13. Portmann, C., & Renner, R. (2014). Cryptographic security of quantum key distribution.
arXiv:quant-ph/1409.3525.
14. Christandl, M., König, R., & Renner, R. (2009). Postselection technique for quantum channels
with applications to quantum cryptography. Physical Review Letters, 102, 020504.
15. Renner, R. (2007). Symmetry of large physical systems implies independence of subsystems.
Nature Physics, 3(9), 645–649.
16. Diamanti, E., Lo, H.-K., Qi, B., & Yuan, Z. (2016). Practical challenges in quantum key
distribution. npj Quantum Information, 2(1), 16025.
17. Bennett, C. H., & Brassard, G. (1989). Experimental quantum cryptography: The dawn of a
new era for quantum cryptography: The experimental prototype is working]. SIGACT News,
20(4), 78–80.
18. Bennett, C. H., Bessette, F., Brassard, G., Salvail, L., & Smolin, J. (1992). Experimental
quantum cryptography. Journal of Cryptology, 5(1), 3–28.
19. Commission, E. The quantum flagship. https://qt.eu.
20. Technology, I. Q. Quantum key distribution (qkd) markets: 2019-2028. https://www.
insidequantumtechnology.com/product/quantum-key-distribution-qkd-markets-2019-2028.
21. Dixon, A. R., Yuan, Z. L., Dynes, J. F., Sharpe, A. W., & Shields, A. J. (2008). Gigahertz decoy
quantum key distribution with 1 mbit/s secure key rate. Optics Express, 16(23), 18790–18797.
22. Patel, K. A., Dynes, J. F., Lucamarini, M., Choi, I., Sharpe, A. W., Yuan, Z. L., et al. (2014).
Quantum key distribution for 10 gb/s dense wavelength division multiplexing networks. Applied
Physics Letters, 104(5), 051123.