Alexandr Polujan

most citedVectorial Negabent Concepts: Similarities, Differences, and Generalizations

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

cs.IT2024

When does a bent concatenation not belong to the completed Maiorana-McFarland class?

Sadmir Kudin, Enes Pasalic, Alexandr Polujan +1

Every Boolean bent function $f$ can be written either as a concatenation $f = f_{1} ∣∣ f_{2}$ of two complementary semi-bent functions $f_{1}, f_{2}$ ; or as a concatenation $f=f_1||f_2||f_3||f_…

math.CO2024★ 1 cited

Vectorial Negabent Concepts: Similarities, Differences, and Generalizations

Nurdagül Anbar, Sadmir Kudin, Wilfried Meidl +2

In Pasalic et al., IEEE Trans. Inform. Theory 69 (2023), 2702--2712, and in Anbar, Meidl, Cryptogr. Commun. 10 (2018), 235--249, two different vectorial negabent and vectorial bent…

math.CO2023

Bent functions satisfying the dual bent condition and permutations with the $(A_{m})$ property

Alexandr Polujan, Enes Pasalic, Sadmir Kudin +1

The concatenation of four Boolean bent functions $f = f_{1} ∣∣ f_{2} ∣∣ f_{3} ∣∣ f_{4}$ is bent if and only if the dual bent condition $f_{1}^{*} + f_{2}^{*} + f_{3}^{*} + f_{4}^{*} = 1$ is satisfied. However, to…

cs.IT2023

Design and analysis of bent functions using $M$ -subspaces

Enes Pasalic, Alexandr Polujan, Sadmir Kudin +1

In this article, we provide the first systematic analysis of bent functions $f$ on $F_{2}^{n}$ in the Maiorana-McFarland class $MM$ regarding the origin and cardin…

When does a bent concatenation not belong to the completed Maiorana-McFarland class?

Vectorial Negabent Concepts: Similarities, Differences, and Generalizations

Bent functions satisfying the dual bent condition and permutations with the (Am​) property

Design and analysis of bent functions using M-subspaces

Bent functions satisfying the dual bent condition and permutations with the $(A_{m})$ property

Design and analysis of bent functions using $M$ -subspaces