6533b7d4fe1ef96bd1261def

RESEARCH PRODUCT

On Almost Nilpotent Varieties of Linear Algebras

S. MishchenkoA. Valenti

subject

Mathematics::Group TheoryNilpotentPure mathematicsVarietiesMathematics::Rings and AlgebrasCodimension growthVariety (universal algebra)Mathematics::Representation TheoryAlmost nilpotentMathematics

description

A variety \(\mathcal {V}\) is almost nilpotent if it is not nilpotent but all proper subvarieties are nilpotent. Here we present the results obtained in recent years about almost nilpotent varieties and their classification.

https://doi.org/10.1007/978-3-030-63111-6_15