T. Nasybullov

collaborators

2 papers

math.GR2025

Comparison of addition and multiplication in a skew brace

Baojun Li, Timur Nasybullov, Vyacheslav Zadvornov

A. Smoktunowicz and L. Vendramin conjectured that if $A = (A, \oplus, ⊙)$ is a finite skew brace with solvable additive group $A_{\oplus}$ , then the multiplicative group $A_{\odot}…

math.GR2024

Classification of $λ$ -homomorphic braces on $Z^{2}$

T. Nasybullov, I. Novikov

If $A = (A, \oplus, ⊙)$ is a $λ$ -homomorphic brace with $(A, \oplus) = Z^{2}$ , then the operations in this brace are given by formulas \begin{align*}\begin{pmatrix}a_1\\a_2\end…

Comparison of addition and multiplication in a skew brace

Classification of λ-homomorphic braces on Z2

Classification of $λ$ -homomorphic braces on $Z^{2}$