References
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4. Renner, R. (2008). Security of quantum key distribution. International Journal of Quantum
Information, 06(01), 1–127.
5. Yanai, H., Takeuchi, K., & Takane, Y. (2011). Projection matrices, pp. 25–54. New York, NY:
Springer.
6. Peres, A. (2006). Quantum theory: Concepts and methods. Dordrecht: Springer.
7. Paris, M. G. A. (2012). The modern tools of quantum mechanics. The European Physical
Journal Special Topics, 203(1), 61–86.
8. Pauli, W. (1927). Zur quantenmechanik des magnetischen elektrons. Zeitschrift für Physik,
43(9), 601–623.
9. Gühne, O., & Tóth, G. (2009). Entanglement detection. Physics Reports, 474(1), 1–75.
10. Horodecki, R., Horodecki, P., Horodecki, M., & Horodecki, K. (2009). Quantum entanglement.
Reviews of Modern Physics, 81, 865–942.
11. Greenberger, D. M., Horne, M. A., & Zeilinger, A. (1989). Bell’s theorem, quantum theory,
and conceptions of the Universe, vol. 37. Springer Science & Business Media B.V.
12. Konig, R., Renner, R., & Schaffner, C. (2009). The operational meaning of min- and maxentropy. IEEE Transactions on Information Theory, 55(9), 4337–4347.
13. Tomamichel, M. (2016). Quantum information processing with finite resources. Springer Briefs
in Mathematical Physics.
14. Tomamichel, M., Colbeck, R., & Renner, R. (2009). A fully quantum asymptotic equipartition
property. IEEE Transactions on Information Theory, 55(12), 5840–5847.
15. Carter, J., & Wegman, M. N. (1979). Universal classes of hash functions. Journal of Computer
and System Sciences, 18(2), 143–154.
16. Tomamichel, M., Schaffner, C., Smith, A., & Renner, R. (2011). Leftover hashing against
quantum side information. IEEE Transactions on Information Theory, 57(8), 5524–5535.
17. Portmann, C. and Renner, R. (2014). Cryptographic security of quantum key distribution.
arXiv:quant-ph/1409.3525.
33
4. Renner, R. (2008). Security of quantum key distribution. International Journal of Quantum
Information, 06(01), 1–127.
5. Yanai, H., Takeuchi, K., & Takane, Y. (2011). Projection matrices, pp. 25–54. New York, NY:
Springer.
6. Peres, A. (2006). Quantum theory: Concepts and methods. Dordrecht: Springer.
7. Paris, M. G. A. (2012). The modern tools of quantum mechanics. The European Physical
Journal Special Topics, 203(1), 61–86.
8. Pauli, W. (1927). Zur quantenmechanik des magnetischen elektrons. Zeitschrift für Physik,
43(9), 601–623.
9. Gühne, O., & Tóth, G. (2009). Entanglement detection. Physics Reports, 474(1), 1–75.
10. Horodecki, R., Horodecki, P., Horodecki, M., & Horodecki, K. (2009). Quantum entanglement.
Reviews of Modern Physics, 81, 865–942.
11. Greenberger, D. M., Horne, M. A., & Zeilinger, A. (1989). Bell’s theorem, quantum theory,
and conceptions of the Universe, vol. 37. Springer Science & Business Media B.V.
12. Konig, R., Renner, R., & Schaffner, C. (2009). The operational meaning of min- and maxentropy. IEEE Transactions on Information Theory, 55(9), 4337–4347.
13. Tomamichel, M. (2016). Quantum information processing with finite resources. Springer Briefs
in Mathematical Physics.
14. Tomamichel, M., Colbeck, R., & Renner, R. (2009). A fully quantum asymptotic equipartition
property. IEEE Transactions on Information Theory, 55(12), 5840–5847.
15. Carter, J., & Wegman, M. N. (1979). Universal classes of hash functions. Journal of Computer
and System Sciences, 18(2), 143–154.
16. Tomamichel, M., Schaffner, C., Smith, A., & Renner, R. (2011). Leftover hashing against
quantum side information. IEEE Transactions on Information Theory, 57(8), 5524–5535.
17. Portmann, C. and Renner, R. (2014). Cryptographic security of quantum key distribution.
arXiv:quant-ph/1409.3525.