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5 results on '"Kutsenko, Alexandr"'

1. The Fifth International Students' Olympiad in Cryptography -- NSUCRYPTO: problems and their solutions

Author

Gorodilova, Anastasiya, Agievich, Sergey, Carlet, Claude, Hou, Xiang-dong, Idrisova, Valeriya, Kolomeec, Nikolay, Kutsenko, Alexandr, Mariot, Luca, Oblaukhov, Alexey, Picek, Stjepan, Preneel, Bart, Rosie, Razvan, and Tokareva, Natalia

Subjects
Computer Science - Cryptography and Security
Abstract

Problems and their solutions of the Fifth International Students' Olympiad in cryptography NSUCRYPTO'2018 are presented. We consider problems related to attacks on ciphers and hash functions, Boolean functions, quantum circuits, Enigma, etc. We discuss several open problems on orthogonal arrays, Sylvester matrices and disjunct matrices. The problem of existing an invertible Sylvester matrix whose inverse is again a Sylvester matrix was completely solved during the Olympiad.

Published
2019
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2. Problems and solutions of the Fourth International Students' Olympiad in Cryptography NSUCRYPTO

Author

Gorodilova, Anastasiya, Agievich, Sergey, Carlet, Claude, Gorkunov, Evgeny, Idrisova, Valeriya, Kolomeec, Nikolay, Kutsenko, Alexandr, Nikova, Svetla, Oblaukhov, Alexey, Picek, Stjepan, Preneel, Bart, Rijmen, Vincent, and Tokareva, Natalia

Subjects
Computer Science - Cryptography and Security, 94A60
Abstract

Mathematical problems and their solutions of the Fourth International Students' Olympiad in cryptography NSUCRYPTO'2017 are presented. We consider problems related to attacks on ciphers and hash functions, cryptographic Boolean functions, the linear branch number, addition chains, error correction codes, etc. We discuss several open problems on algebraic structure of cryptographic functions, useful proof-of-work algorithms, the Boolean hidden shift problem and quantum computings.

Published
2018
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3. The Seventh International Olympiad in Cryptography NSUCRYPTO: problems and solutions

Author

Gorodilova, Anastasiya, Tokareva, Natalia N., Agievich, Sergey, Carlet, Claude, Idrisova, Valeria, Kalgin, Konstantin, Kolegov, D., Kutsenko, Alexandr, Mouha, Nicky, Pudovkina, Marina, Udovenko, Aleksei, Gorodilova, Anastasiya, Tokareva, Natalia N., Agievich, Sergey, Carlet, Claude, Idrisova, Valeria, Kalgin, Konstantin, Kolegov, D., Kutsenko, Alexandr, Mouha, Nicky, Pudovkina, Marina, and Udovenko, Aleksei

Published
2021
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4. On the Sixth International Olympiad in Cryptography NSUCRYPTO

Author

Gorodilova, Anastasiya, Tokareva, Natalia N., Agievich, Sergey, Carlet, Claude, Gorkunov, Evgeny, Idrisova, Valeria, Kolomeec, Nikolay, Kutsenko, Alexandr, Lebedev, Roman, Nikova, Svetla, Oblaukhov, Alexey, Pankratova, Irina, Pudovkina, Marina, Rijmen, Vincent, Udovenko, Aleksei, Gorodilova, Anastasiya, Tokareva, Natalia N., Agievich, Sergey, Carlet, Claude, Gorkunov, Evgeny, Idrisova, Valeria, Kolomeec, Nikolay, Kutsenko, Alexandr, Lebedev, Roman, Nikova, Svetla, Oblaukhov, Alexey, Pankratova, Irina, Pudovkina, Marina, Rijmen, Vincent, and Udovenko, Aleksei

Published
2020

5. The Fifth International Students’ Olympiad in cryptography—NSUCRYPTO: Problems and their solutions

Author

Gorodilova, A, Agievich, S, Carlet, C, Hou, X, Idrisova, V, Kolomeec, N, Kutsenko, A, Mariot, L, Oblaukhov, A, Picek, S, Preneel, B, Rosie, R, Tokareva, N, Gorodilova, Anastasiya, Agievich, Sergey, Carlet, Claude, Hou, Xiang-dong, Idrisova, Valeria, Kolomeec, Nikolay, Kutsenko, Alexandr, Mariot, Luca, Oblaukhov, Alexey, Picek, Stjepan, Preneel, Bart, Rosie, Razvan, Tokareva, Natalia, Gorodilova, A, Agievich, S, Carlet, C, Hou, X, Idrisova, V, Kolomeec, N, Kutsenko, A, Mariot, L, Oblaukhov, A, Picek, S, Preneel, B, Rosie, R, Tokareva, N, Gorodilova, Anastasiya, Agievich, Sergey, Carlet, Claude, Hou, Xiang-dong, Idrisova, Valeria, Kolomeec, Nikolay, Kutsenko, Alexandr, Mariot, Luca, Oblaukhov, Alexey, Picek, Stjepan, Preneel, Bart, Rosie, Razvan, and Tokareva, Natalia

Abstract

Problems and their solutions of the Fifth International Students? Olympiad in cryptography NSUCRYPTO?2018 are presented. We consider problems related to attacks on ciphers and hash functions, Boolean functions, quantum circuits, Enigma, etc. We discuss several open problems on orthogonal arrays, Sylvester matrices, and disjunct matrices. The problem of existing an invertible Sylvester matrix whose inverse is again a Sylvester matrix was completely solved during the Olympiad.

Published
2019

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