-Lie structures that are generated by Wronskians.
-арные алгебры Мальцева
Natural planar ternary rings
Near loop rings of Moufang loops.
Nichtausgeartete Kompositionsalgebren vom Grad 3.
Nil radicals in nonassociative rings
Nonassociative algebras: a framework for differential geometry.
Nonassociative algebras with submultiplicative bilinear form.
Non-Associative Division Algebras Admitting Many Derivations.
Nonassociative ultraprime normed algebras.
Recently M. Mathieu [9] has proved that any associative ultraprime normed complex algebra is centrally closed. The aim of this note is to announce the general nonassociative extension of Mathieu's result obtained by the authors [2].
Nonassociativity in VOA theory and finite group theory
We discuss some examples of nonassociative algebras which occur in VOA (vertex operator algebra) theory and finite group theory. Methods of VOA theory and finite group theory provide a lot of nonassociative algebras to study. Ideas from nonassociative algebra theory could be useful to group theorists and VOA theorists.
Noncommutative Jordan algebras containing minimal inner ideals
Nondegenerate invariant bilinear forms on nonassociative algebras.
Novikov superalgebras with
Novikov superalgebras are related to quadratic conformal superalgebras which correspond to the Hamiltonian pairs and play a fundamental role in completely integrable systems. In this note we show that the Novikov superalgebras with and are of type and give a class of Novikov superalgebras of type with .
n-лиевы алгебры.