اقتصاد مقاومتی در سایه وحدت ملّی و امنیّت ملّی

Published in 2026

[1] A. Abdollahi, H. Eskandari, J. Bagherian, F. Jafari, M. Khatami, F. Parvaresh and R. Sobhani, The sequence reconstruction of permutations  under Hamming metric with small errors, Cryptography and Communications, (2026).

 

[2] A. Abdollahi, J. Bagherian, F. Jafari, M. Khatami, F. Parvaresh, A. Orak and R. Sobhani, Rank modulation codes for DNA storage in shotgun sequencing: Structure and distance properties, Discrete Mathematics, 349 (2026), 11, 115253.

 

[3] R. Sobhani, F. Parvaresh, A. Abdollahi, F. Abedi, J. Bagherian and M. Khatami, On Enumerating Feasible Permutations for Rank Modulation Codes in DNA storage via Hyperplane Arrangements,  IEEE Transactions on Information Theory, 72(2026), no. 8, pp 5490-5500. 

 

Published in 2025

  1. F. Parvaresh, R. Sobhani, A. Abdollahi, J. Bagherian, F. Jafari, and M. Khatami, Improved bounds on the size of permutation codes under Kendall $\tau$-metric,  IEEE Transactions on Information Theory,  71(2025), no. 6, pp. 4156-4166.

  2. A. Abdollahi, J. Bagherian, F. Jafari, M. Khatami, F.Parvaresh and R. Sobhani, Upper bounds on the size of permutation codes with Hamming distance of five, cryptography and communications, 17 (2025), 1075-1091.

  3. X. Wang, F. W. Fu, and E. V. Konstantinova, “The Sequence Reconstruction of Permutations with Hamming Metric,” Designs, Codes and Cryptography, vol. 93, pp. 11–37, 2025.

  4. A. Rosowski, “On the Subgroup Distance Problem in Cyclic Permutation Groups,” arXiv preprint arXiv:2504.06844, 2025.

Published in 2024

  1. X. Wang, S. J. Xu, and S. Zhou, “On Regular Sets in Cayley Graphs,” Journal of Algebraic Combinatorics, vol. 59, pp. 735–759, 2024.

  2. J. Zhang, “On Subgroup Perfect Codes in Cayley Sum Graphs,” Finite Fields and Their Applications, vol. 95, Art. no. 102393, 2024.

  3. X. Wang, L. Wei, S. J. Xu, and S. Zhou, “Subgroup Total Perfect Codes in Cayley Sum Graphs,” Designs, Codes and Cryptography, pp. 1–15, 2024.

  4. S. Wang, Y. M. Chee, and V. K. Vu, “Permutation Codes in Levenshtein, Ulam and Generalized Kendall–Tau Metrics,” in Proceedings of the 2024 IEEE International Symposium on Information Theory (ISIT), Athens, Greece, 2024, pp. 43–48.

  5. F. Parvaresh, R. Sobhani, A. Abdollahi, J. Bagherian, F. Jafari, and M. Khatami, “Improved Bounds on the Size of Permutation Codes under the Kendall τ\tauτ-Metric,” arXiv preprint arXiv:2406.06029, 2024.

  6. T. Nguyen, “Improving the Gilbert–Varshamov Bound for Permutation Codes in the Cayley Metric and Kendall τ\tauτ-Metric,” arXiv preprint arXiv:2404.15126, 2024.

  7. A. Diaz-Lopez, K. Haymaker, K. Keough, J. Park, and E. White, “Metrics on Permutations with the Same Peak Set,” arXiv preprint arXiv:2401.10719, 2024.

latest update: Jul 31 2026 - 21:32:17
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