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• Ունիվերսալ հանրահաշիվ

Հրապարակումների ցուցակ

• D. Davidova and N. Kaleyski, “Classification of all DO planar polynomials with integer coefficients over GF(3n) with n≤7”, submitted to Design, Codes and Crcyptography.
• L. Budaghyan, M. Calderini, C. Carlet, D. Davidova and N. Kaleyski, “On two fundamental problems on APN functions”, Cryptology ePrint Archive: Report 2020/1359, IEEE Trans. On Inform. Theory, vol. 68, no. 5, May 2022, pp. 3389-3403.
• D. Davidova and N. Kaleyski, “Generalization of a class of APN binomials to Gold-like functions”, Lecture Notes in Computer Science, 12542, 2021, pp. 195–206.
• D. Davidova, L. Budaghyan, C. Carlet, T. Helleseth, F. Ihringer, T. Penttila, "Relation between o-equivalence and EA-equivalence for Niho bent functions", Finite Fields and their Applications, 72, 2021, pp. 1-42.
• D. S. Davidova, Yu. M. Movsisyan, “A set-theoretical representation for weakly idempotent lattices and interlaced weakly idempotent bilattices”, European Journal of Mathematics, 2(2), 2016, p. 3-23.
• Yu. M. Movsisyan, D.S. Davidova, “A complete characterization of hyperidentities of the variety of weakly idempotent lattices”, Proceedings of the International Conference CSIT, IEEE Trans. on Inform. Theory, Yerevan 2015, p.41-43.
• D. S. Davidova, Yu. M. Movsisyan, “Hyperidentities of weakly idempotent lattices”, Journal of Contemporary Mathematical Analysis, 50(6), 2015, p. 259-264.
• D. S. Davidova, Yu. M.Movsisyan, “Weakly idempotent lattices and bilattices, Non-idempotent Plonka functions”, Demonstratio Mathematica, XLVIII(4), 2015, p. 509-535.
• D. S. Davidova, Yu. M. Movsisyan, “Fixed point theorems for quantum lattices”, Vestnik of Kazan State Energy University, 4(19), 2013, p.78-86.
• Yu. M. Movsisyan, D. S. Davidova, “A fixed point theorem for q-lattices”, Mathematical Problems of Computer Science, Yerevan, 38, 2012, p.80-82.
• Yu. M. Movsisyan, D. S. Davidova, “q-Bilattices”, Journal of Mathematical Sciences, Springer, 186(5), 2012, p. 798-801.
• Yu. M. Movsisyan, D. S. Davidova, “Representation theorem for interlaced q-bilattices”, Logic, Algebra and Truth degrees, Kanazawa, Ishikawa, Japan, JAIST, Kurt Go ̈del society, 2012, September 10-14, 2012, p. 110-113.
• D. S. Davidova, “q-Lattices representation”, Mathematics in High School, 8(1), 2012, p. 9-16 (Russian).
• D. S. Davidova, “On q-bilattices”, Proceedings of the Yerevan State University Physical and Mathematical Sciences, 3, 2011, p.9-16.
• Yu. M. Movsisyan, D. S. Davidova, “q-Bilattices structure”, Proceedings of the International Conference Modern Algebra and its Applications, Georgia, Batumi 2010, p.124-127.
• Yu. M. Movsisyan, D. S. Davidova, “On the structure of interlaced q-bilattices”, Proceedings of the International Conference CSIT, Yerevan 2009, p.57-58.
• D. S. Davidova, “Interlaced bilattices”, Proceedings of Yerevan State University, Natural Sciences, 3, 2008, p. 34-38 (Russian).

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