|
|
|
Publications in Math-Net.Ru |
Citations |
|
2025 |
| 1. |
O. V. Kamlovskii, K. N. Pankov, “A class of discrete functions constructed from several linear recurrence sequences over primal residue rings”, Diskr. Mat., 37:1 (2025), 9–21  |
|
2024 |
| 2. |
A. D. Bugrov, O. V. Kamlovskii, “Properties of classes of Boolean functions constructed from several linear recurrences over a residue ring $\mathbb{Z}_{2^n}$”, Mat. Vopr. Kriptogr., 15:4 (2024), 9–22 |
| 3. |
O. V. Kamlovskii, V. V. Mizerov, “Frequency characteristics of sequences generated by the stream encryption algorithm GEA-1”, Mat. Vopr. Kriptogr., 15:3 (2024), 67–82 |
| 4. |
A. D. Bugrov, O. V. Kamlovskii, V. V. Mizerov, “Some properties of sequences generated by the GEA-1 encryption algorithm”, Prikl. Diskr. Mat. Suppl., 2024, no. 17, 75–78 |
|
2023 |
| 5. |
O. V. Kamlovskii, V. V. Mizerov, “Cross-correlation function for the representations of one class of sequences over Galois rings”, Mat. Vopr. Kriptogr., 14:4 (2023), 71–88 |
| 6. |
O. V. Kamlovskii, K. N. Pankov, “Some classes of resilient functions over Galois rings and their linear characteristics”, Prikl. Diskr. Mat. Suppl., 2023, no. 16, 18–22 |
|
2022 |
| 7. |
O. V. Kamlovskii, V. V. Mizerov, “Distribution properties in the sum of linear recurring and the counter sequences over Galois rings”, Mat. Vopr. Kriptogr., 13:4 (2022), 53–67  |
1
|
| 8. |
O. V. Kamlovskii, K. N. Pankov, “Some classes of balanced functions over finite fields with a small value of the linear characteristic”, Probl. Peredachi Inf., 58:4 (2022), 103–117 ; Problems Inform. Transmission, 58:4 (2022), 389–402 |
2
|
|
2021 |
| 9. |
A. R. Vasin, O. V. Kamlovskii, V. V. Mizerov, “Properties of distributions of elements in one class of sequences over Galois rings”, Mat. Vopr. Kriptogr., 12:4 (2021), 25–41 |
2
|
|
2020 |
| 10. |
O. V. Kamlovskii, V. V. Mizerov, “Properties of the output sequences of a combination generators over finite fields”, Mat. Vopr. Kriptogr., 11:4 (2020), 23–47 |
| 11. |
O. V. Kamlovskiy, “Cross-correlation coefficients for digit sequences of uniform linear recurrent sequences over the residue ring”, Mat. Vopr. Kriptogr., 11:1 (2020), 47–62 |
3
|
|
2018 |
| 12. |
A. D. Bugrov, O. V. Kamlovskii, “Parameters of a class of functions over a finite field”, Mat. Vopr. Kriptogr., 9:4 (2018), 31–52  |
6
|
|
2017 |
| 13. |
O. V. Kamlovskii, “The sum of modules of Walsh coefficients for some balanced Boolean functions”, Mat. Vopr. Kriptogr., 8:4 (2017), 75–98 |
4
|
| 14. |
M. M. Glukhov, O. V. Kamlovskii, “Application of Gauss sums to calculate the exact values of the number of appearances of elements on cycles of linear recurrences”, Prikl. Diskr. Mat., 2017, no. 36, 25–50 |
| 15. |
O. V. Kamlovskii, “Occurrence numbers for vectors in cycles of output sequences of binary combining generators”, Probl. Peredachi Inf., 53:1 (2017), 92–100 ; Problems Inform. Transmission, 53:1 (2017), 84–91   |
5
|
|
2016 |
| 16. |
O. V. Kamlovskii, “Estimating the number of solutions of systems of nonlinear equations with linear recurring arguments by the spectral method”, Diskr. Mat., 28:2 (2016), 27–43 ; Discrete Math. Appl., 27:4 (2017), 199–211 |
9
|
| 17. |
O. V. Kamlovskiy, “Nonlinearity of a class of Boolean functions constructed using significant bits of linear recurrences over the ring $\mathbb Z_{2^n}$”, Mat. Vopr. Kriptogr., 7:3 (2016), 29–46 |
4
|
| 18. |
O. V. Kamlovskiy, “On the Hamming distance between binary representations of linear recurrent sequences over field $GF(2^k)$ and ring $\mathbb{Z}_{2^n}$”, Mat. Vopr. Kriptogr., 7:1 (2016), 71–82 |
4
|
|
2015 |
| 19. |
R. A. De La Krus Khimenes, O. V. Kamlovskii, “The sum of modules of Walsh coefficients of Boolean functions”, Diskr. Mat., 27:4 (2015), 49–66 ; Discrete Math. Appl., 26:5 (2016), 259–272 |
7
|
| 20. |
O. V. Kamlovskiy, “Distribution properties of rows and columns for matrix linear recurrent sequences of the first order”, Mat. Vopr. Kriptogr., 6:4 (2015), 65–76 |
3
|
| 21. |
I. B. Bilyak, O. V. Kamlovskii, “Frequency characteristics of cycles in output sequences generated by combining generators over the field of two elements”, Prikl. Diskr. Mat., 2015, no. 3(29), 17–31 |
7
|
|
2014 |
| 22. |
O. V. Kamlovsky, “Nonabsolute bounds for incomplete exponential sums of elements of linear recurrent sequences and their applications”, Mat. Vopr. Kriptogr., 5:3 (2014), 17–34 |
1
|
| 23. |
O. V. Kamlovskii, “Equidistributed sequences over finite fields produced by one class of linear recurring sequences over residue rings”, Probl. Peredachi Inf., 50:2 (2014), 60–76 ; Problems Inform. Transmission, 50:2 (2014), 171–185 |
6
|
| 24. |
O. V. Kamlovskii, “Distribution of $r$-tuples in one class of uniformly distributed sequences over residue rings”, Probl. Peredachi Inf., 50:1 (2014), 98–115 ; Problems Inform. Transmission, 50:1 (2014), 90–105 |
6
|
|
2013 |
| 25. |
O. V. Kamlovskii, “Frequency characteristics of coordinate sequences of linear recurrences over Galois rings”, Izv. RAN. Ser. Mat., 77:6 (2013), 71–96  ; Izv. Math., 77:6 (2013), 1130–1154 |
14
|
| 26. |
O. V. Kamlovskii, “The number of different $r$-patterns in linear recurrent sequences over Galois rings”, Mat. Vopr. Kriptogr., 4:3 (2013), 49–82 |
1
|
| 27. |
O. V. Kamlovskii, “Distribution properties of sequences produced by filtering generators”, Prikl. Diskr. Mat., 2013, no. 3(21), 11–25 |
12
|
|
2012 |
| 28. |
O. V. Kamlovskii, “Improved bounds for the number of occurrences of elements in linear recurrence sequences over Galois rings”, Fundam. Prikl. Mat., 17:7 (2012), 97–115 ; J. Math. Sci., 197:4 (2014), 512–524 |
1
|
| 29. |
D. N. Bylkov, O. V. Kamlovskii, “Parameters of Boolean functions generated by the most significant bits of linear recurrent sequences”, Mat. Vopr. Kriptogr., 3:4 (2012), 25–53 |
9
|
| 30. |
O. V. Kamlovskii, “The Sidelnikov Method for Estimating the Number of Signs on Segments of Linear Recurrence Sequences over Galois Rings”, Mat. Zametki, 91:3 (2012), 371–382 ; Math. Notes, 91:3 (2012), 354–363 |
4
|
|
2010 |
| 31. |
O. V. Kamlovskii, “Exponential sums method for frequencies of most significant bit $r$-patterns in linear recurrent sequences over $\mathbb{Z}_{2^n}$”, Mat. Vopr. Kriptogr., 1:4 (2010), 33–62 |
9
|
|
2009 |
| 32. |
O. V. Kamlovskii, “Frequency characteristics of linear recurrence sequences over Galois rings”, Mat. Sb., 200:4 (2009), 31–52 ; Sb. Math., 200:4 (2009), 499–519 |
22
|
|
2008 |
| 33. |
O. V. Kamlovskii, “Estimates of the number of occurrences of vectors on cycles of linear recurring sequences over a finite field”, Diskr. Mat., 20:4 (2008), 102–112 ; Discrete Math. Appl., 18:6 (2008), 595–605 |
3
|
| 34. |
D. N. Bylkov, O. V. Kamlovskii, “Occurrence Indices of Elements in Linear Recurrence Sequences over Primary Residue Rings”, Probl. Peredachi Inf., 44:2 (2008), 101–109 ; Problems Inform. Transmission, 44:2 (2008), 161–168 |
3
|
|
2000 |
| 35. |
O. V. Kamlovskii, A. S. Kuz'min, “Bounds for the number of occurrences of elements in a linear recurring sequence over a Galois ring”, Fundam. Prikl. Mat., 6:4 (2000), 1083–1094 |
21
|
|
1998 |
| 36. |
O. V. Kamlovskii, A. S. Kuz'min, “Distribution of elements on cycles of linear recurrent sequences over Galois rings”, Uspekhi Mat. Nauk, 53:2(320) (1998), 149–150 ; Russian Math. Surveys, 53:2 (1998), 392–393 |
9
|
|
| Organisations |
|
| |
|
|
Contact us: