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[1] Ablayev F., Vasiliev A., Quantum hashing, 2013, arXiv: 1310.4922 [quant-ph]
[2] F. Ablayev, A. Vasiliev, “Cryptographic quantum hashing”, Laser Physics Letters, 11:2 (2014), 025202 | DOI | MR
[3] Ablayev F., Ablayev M., Quantum hashing via classical $\varepsilon$-universal hashing constructions, 2014, arXiv: 1404.1503 [quant-ph] | MR
[4] Ablayev F., Vasiliev A., “Computing Boolean functions via quantum hashing”, Computing with New Resources, Lect. Notes Comput. Sci., 8808, 2014, 149–160 | DOI | MR | Zbl
[5] Buhrman H., Cleve R., Watrous J., de Wolf R., “Quantum fingerprinting”, Phys. Rev. Lett., 87 (2001), 167902 | DOI
[6] Gavinsky D., Ito T., “Quantum fingerprints that keep secrets”, Quantum Inf. and Comput., 13:7–8 (2013), 583–606 | MR
[7] Gottesman D., Chuang I., Quantum digital signatures, 2001, arXiv: quant-ph/0105032
[8] Freivalds R., “Probabilistic machines can use less running time”, Proc. IFIP Congress 77 (Toronto, Canada, 1977), North-Holland, Amsterdam, 1977, 839–842 | MR
[9] Montanaro A., Osborne T., “Quantum Boolean functions”, Chicago J. Theor. Comput. Sci., 2010 (2010), 1, arXiv: 0810.2435 | DOI | MR
[10] Razborov A., Szemeredi E., Wigderson A., “Constructing small sets that are uniform in arithmetic progressions”, Comb., Probab. and Comput., 2:4 (1993), 513–518 | DOI | MR | Zbl
[11] Stinson D. R., “On the connections between universal $\varepsilon$-hashing, combinatorial designs and error-correcting codes”, Congr. Numer., 114 (1996), 7–27 | MR | Zbl