| Mathematical methods in solutions of the problems presented at the third international students''Olympiad in cryptography N Tokareva, A Gorodilova, S Agievich, V Idrisova, N Kolomeec, ... Прикладная дискретная математика, 34-58, 2018 | 30 | 2018 |
| Problems and solutions from the fourth International Students’ Olympiad in Cryptography (NSUCRYPTO) A Gorodilova, S Agievich, C Carlet, E Gorkunov, V Idrisova, N Kolomeec, ... Cryptologia 43 (2), 138-174, 2019 | 15 | 2019 |
| The Fifth International Students’ Olympiad in Cryptography—NSUCRYPTO: problems and their solutions A Gorodilova, S Agievich, C Carlet, X Hou, V Idrisova, N Kolomeec, ... Cryptologia 44 (3), 223-256, 2020 | 13 | 2020 |
| Metric complements to subspaces in the Boolean cube AK Oblaukhov Journal of Applied and Industrial Mathematics 10, 397-403, 2016 | 13 | 2016 |
| A lower bound on the size of the largest metrically regular subset of the Boolean cube A Oblaukhov Cryptography and Communications 11 (4), 777-791, 2019 | 11 | 2019 |
| On the Sixth International Olympiad in Cryptography NSUCRYPTO AA Gorodilova, NN Tokareva, SV Agievich, C Carlet, EV Gorkunov, ... Journal of Applied and Industrial Mathematics 14, 623-647, 2020 | 6 | 2020 |
| Classification of the Codewords of Weights 16 and 18 of the Reed-Muller Code RM(n-3,n) S Mesnager, A Oblaukhov IEEE Transactions on Information Theory 68 (2), 940-952, 2021 | 4 | 2021 |
| Maximal metrically regular sets AK Oblaukhov Сибирские электронные математические известия 15 (0), 1842-1849, 2018 | 3 | 2018 |
| On metric regularity of Reed–Muller codes A Oblaukhov Designs, Codes and Cryptography 89, 167-197, 2021 | 2 | 2021 |
| On metric complements and metric regularity in finite metric spaces AK Oblaukhov | 1 | 2020 |
| On maximal metrically regular sets AK Oblaukhov Prikladnaya Diskretnaya Matematika. Supplement, 23-24, 2017 | | 2017 |
| On some metrical properties of linear subspaces in Boolean cube AK Oblaukhov Prikladnaya Diskretnaya Matematika. Supplement, 13-15, 2015 | | 2015 |
| Metrically regular subsets of the Boolean cube A Oblaukhov | | |
