EuDML | Browse

Page 1

Displaying 1 – 4 of 4

$T$ -гомоморфизмы колец

Л.А. Скорняков (1957)

Matematiceskij sbornik

The Conway-Norton algebras for ?(6,3), ?(7,3), F'24, and their full automorphism groups.

M. Kitazume (1987)

Inventiones mathematicae

The orthogonal automorphism groups $Ortaut A$ for $ℤ_{3}$ -orthograded quasimonocomposition algebras $A$ of dimension 9 satisfying the conditions $dim A_{0} = 1$ , $A_{1} A_{2} = 0$ .

Gaĭnov, A.T. (2005)

Sibirskie Ehlektronnye Matematicheskie Izvestiya [electronic only]

The Wells map for abelian extensions of 3-Lie algebras

Youjun Tan, Senrong Xu (2019)

Czechoslovak Mathematical Journal

The Wells map relates automorphisms with cohomology in the setting of extensions of groups and Lie algebras. We construct the Wells map for some abelian extensions $0 \to A ↪ L \overset{π}{\to} B \to 0$ of 3-Lie algebras to obtain obstruction classes in $H^{1} (B, A)$ for a pair of automorphisms in $Aut (A) \times Aut (B)$ to be inducible from an automorphism of $L$ . Application to free nilpotent 3-Lie algebras is discussed.

Displaying 1 – 4 of 4

T -гомоморфизмы колец

The Conway-Norton algebras for ?(6,3), ?(7,3), F'24, and their full automorphism groups.

The orthogonal automorphism groups Ortaut A for ℤ 3 -orthograded quasimonocomposition algebras A of dimension 9 satisfying the conditions dim A 0 = 1 , A 1 A 2 = 0 .

The Wells map for abelian extensions of 3-Lie algebras

Currently displaying 1 – 4 of 4

$T$ -гомоморфизмы колец

The orthogonal automorphism groups $Ortaut A$ for $ℤ_{3}$ -orthograded quasimonocomposition algebras $A$ of dimension 9 satisfying the conditions $dim A_{0} = 1$ , $A_{1} A_{2} = 0$ .