Superalgebras with graded involution: classifying minimal varieties of quadratic growth
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Publication:2020703
DOI10.1016/j.laa.2021.03.011zbMath1471.16036OpenAlexW3134249409MaRDI QIDQ2020703
Publication date: 24 April 2021
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.laa.2021.03.011
Growth rate, Gelfand-Kirillov dimension (16P90) Other kinds of identities (generalized polynomial, rational, involution) (16R50) Rings with involution; Lie, Jordan and other nonassociative structures (16W10) Graded rings and modules (associative rings and algebras) (16W50)
Related Items (2)
Graded linear maps on superalgebras ⋮ On unitary algebras with graded involution of quadratic growth
Cites Work
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- Varieties of superalgebras of almost polynomial growth.
- Polynomial codimension growth of algebras with involutions and superinvolutions
- Algebras with involution with linear codimension growth.
- Polynomial growth and star-varieties.
- T-ideals with power growth of the codimensions are Specht
- On codimension growth of finitely generated associative algebras
- Exponential codimension growth of PI algebras: an exact estimate
- Asymptotics for the standard and the Capelli identities.
- Minimal star-varieties of polynomial growth and bounded colength
- Superalgebras with involution or superinvolution and almost polynomial growth of the codimensions
- Minimal \(\ast\)-varieties and minimal supervarieties of polynomial growth
- Some results concerning the multiplicities of cocharacters of superalgebras with graded involution
- Existence of identities in \(A \otimes B\)
- Identities of *-superalgebras and almost polynomial growth
- Glxgl- representations and ∗-polynomial identities
- Superalgebras with graded involution and star-graded colength bounded by 3
- Classifying the Minimal Varieties of Polynomial Growth
- Characterizations of *-superalgebras of polynomial growth
- Minimal Identities for Algebras
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