1. Article › Research › Peer-reviewed
  2. Mathematical methods in solutions of the problems presented at the third international students' olympiad in cryptography

    Tokareva, N., Gorodilova, A., Agievich, S., Idrisova, V., Kolomeec, N., Kutsenko, A., Oblaukhov, A. & Shushuev, G., Jun 2018, In: Прикладная дискретная математика. 40, p. 34-58 25 p.

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  3. Mathematical problems and solutions of the Ninth International Olympiad in Cryptography NSUCRYPTO

    Idrisova, V. A., Tokareva, N. N., Gorodilova, A. A., Beterov, I. I., Bonich, T. A., Ishchukova, E. A., Kolomeec, N. A., Kutsenko, A. V., Malygina, E. S., Pankratova, I. A., Pudovkina, M. A. & Udovenko, A. N., 2023, In: Прикладная дискретная математика. 62, p. 29-54 26 p., 4.

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  4. Mathematical problems of the Second International Students’ Olympiad in Cryptography

    Agievich, S., Gorodilova, A., Idrisova, V., Kolomeec, N., Shushuev, G. & Tokareva, N., 2 Nov 2017, In: Cryptologia. 41, 6, p. 534-565 32 p.

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  5. Maximums of the additive differential probability of exclusive-or

    Mouha, N., Kolomeec, N., Akhtiamov, D., Sutormin, I., Panferov, M., Titova, K., Bonich, T., Ishchukova, E., Tokareva, N. & Zhantulikov, B., 2021, In: IACR Transactions on Symmetric Cryptology. 2021, 2, p. 292-313 22 p.

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  6. Metrical properties of self-dual bent functions

    Kutsenko, A., 1 Jan 2020, In: Designs, Codes, and Cryptography. 88, 1, p. 201-222 22 p.

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  7. Minimum supports of eigenfunctions with the second largest eigenvalue of the star graph

    Kabanov, V., Konstantinova, E. V., Shalaginov, L. & Valyuzhenich, A., 1 May 2020, In: Electronic Journal of Combinatorics. 27, 2, 16 p., P2.14.

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  8. Minimum supports of functions on the Hamming graphs with spectral constraints

    Valyuzhenich, A. & Vorob'ev, K., 1 May 2019, In: Discrete Mathematics. 342, 5, p. 1351-1360 10 p.

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  9. MMS-type problems for Johnson scheme

    Mogilnykh, I. Y., Vorob'ev, K. V. E. & Valyuzhenich, A. A., 1 Jan 2018, In: Сибирские электронные математические известия. 15, p. 1663-1670 8 p.

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  10. Model and Method for Constructing a Heterogeneous Cluster Ensemble

    Berikov, V. B., 2022, In: Automation and Remote Control. 83, 12, p. 1944-1958 15 p.

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  11. NP-Completeness of Some Problems of Partitioning a Finite Set of Points in Euclidean Space into Balanced Clusters

    Kel’manov, A. V., Pyatkin, A. V. & Khandeev, V. I., 1 Sept 2019, In: Doklady Mathematics. 100, 2, p. 416-419 4 p.

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