Mathematical methods in solutions of the problems from the Third International Students' Olympiad in Cryptography. - Natalia N. Tokareva; Anastasiya Gorodilova; Sergey Agievich; Valeriya Idrisova; Nikolay Kolomeec; Alexandr Kutsenko; Alexey Oblaukhov; George Shushuev (CoRR, 2017)

Problems and solutions of the Fourth International Students' Olympiad in Cryptography NSUCRYPTO. - Anastasiya Gorodilova; Sergey Agievich; Claude Carlet; Evgeny Gorkunov; Valeriya Idrisova; Nikolay Kolomeec; Alexandr Kutsenko; Svetla Nikova; Alexey Oblaukhov; Stjepan Picek; Bart Preneel; Vincent Rijmen; et al. (CoRR, 2018)

A lower bound on the size of the largest metrically regular subset of the Boolean cube. - Alexey Oblaukhov (Cryptogr. Commun., 2019)

Problems and solutions from the fourth International Students' Olympiad in Cryptography (NSUCRYPTO). - Anastasiya Gorodilova; Sergey Agievich; Claude Carlet; Evgeny Gorkunov; Valeriya Idrisova; Nikolay Kolomeec; Alexandr Kutsenko; Svetla Nikova; Alexey Oblaukhov; Stjepan Picek; Bart Preneel; Vincent Rijmen; et al. (Cryptologia, 2019)

On the Sixth International Olympiad in Cryptography NSUCRYPTO. - Anastasiya Gorodilova; Natalia N. Tokareva; Sergey Agievich; Claude Carlet; Evgeny Gorkunov; Valeria Idrisova; Nikolay Kolomeec; Alexandr Kutsenko; Roman Lebedev; Svetla Nikova; Alexey Oblaukhov; Irina Pankratova; et al. (CoRR, 2020)

The Fifth International Students' Olympiad in cryptography - NSUCRYPTO: Problems and their solutions. - Anastasiya Gorodilova; Sergey Agievich; Claude Carlet; Xiang-dong Hou; Valeriya Idrisova; Nikolay Kolomeec; Alexandr Kutsenko; Luca Mariot; Alexey Oblaukhov; Stjepan Picek; Bart Preneel; Razvan Rosie; et al. (Cryptologia, 2020)

On metric regularity of Reed-Muller codes. - Alexey Oblaukhov (Des. Codes Cryptogr., 2021)

Classification of the Codewords of Weights 16 and 18 of the Reed-Muller Code RM(n-3, n). - Sihem Mesnager; Alexey Oblaukhov (IEEE Trans. Inf. Theory, 2022)