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Please use this identifier to cite or link to this item: https://elib.bsu.by/handle/123456789/288329
Title: On the Sixth International Olympiad in Cryptography NSUCRYPTO
Authors: Gorodilova, A.A.
Tokareva, N.N.
Agievich, S.V.
Carlet, C.
Gorkunov, E.V.
Idrisova, V.A.
Kolomeec, N.A.
Kutsenko, A.V.
Lebedev, R.K.
Nikova, S.
Oblaukhov, A.K.
Pankratova, I.A.
Pudovkina, M.A.
Rijmen, V.
Udovenko, A.N.
Keywords: ЭБ БГУ::ЕСТЕСТВЕННЫЕ И ТОЧНЫЕ НАУКИ::Математика
Issue Date: 2020
Publisher: Pleiades journals
Citation: J Appl Ind Math 2020;14(4):623-647.
Abstract: NSUCRYPTO is the unique cryptographic Olympiad containing scientific mathematicalproblems for professionals, school and university students from any country. Its aim is to involveyoung researchers in solving curious and tough scientific problems of modern cryptography. Fromthe very beginning, the concept of the Olympiad was not to focus on solving olympic tasks but onincluding unsolved research problems at the intersection of mathematics and cryptography. TheOlympiad history starts in 2014. In 2019, it was held for the sixth time. We present the problemsand their solutions of the Sixth International Olympiad in cryptography NSUCRYPTO$$^{\prime}$$2019. Under consideration are the problems relatedto attacks on ciphers and hash functions, protocols, Boolean functions, Dickson polynomials, primenumbers, rotor machines, etc. We discuss several open problems on mathematical countermeasuresto side-channel attacks, APN involutions, S-boxes, etc. The problem of finding a collision for thehash function Curl27 was partiallysolved during the Olympiad.
URI: https://elib.bsu.by/handle/123456789/288329
DOI: 10.1134/S1990478920040031
Scopus: 85100418686
Sponsorship: The work of the first two authors and the sixth author was supported by the Mathematical Center in Akademgorodok under Agreement No. 075–15–2019–1613 with the Ministry of Science and Higher Education of the Russian Federation and the Laboratory of Cryptography JetBrains Research. The work of the fifth author was supported by the State Task to the Sobolev Institute of Mathematics (project no. 0314–2019–0016). The work of the seventh, eighth, and eleventh authors was supported by the Russian Foundation for Basic Research (projects nos. 20–31–70043, 18–07–01394, and 19–31–90093).
Licence: info:eu-repo/semantics/openAccess
Appears in Collections:Статьи факультета прикладной математики и информатики

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