Graded codimensions of Lie superalgebra $b(2)$

Abstract

We study asymptotic behaviour of graded codimensions of Lie superalgebra $b(2)$. We prove that graded PI-exponent exists and is equal to $3+2\sqrt{3}$.

References in corpus (1)

• Graded identities of some simple Lie superalgebras

Cited by in corpus (4)

• Graded PI-exponents of simple Lie superalgebras
• Pauli gradings on Lie superalgebras and graded codimension growth
• Identities of graded simple algebras
• Codimensions of identities of solvable Lie superalgebras