Pages that link to "Item:Q606054"

The following pages link to An analog of the Amitsur-Levitzki theorem for matrix superalgebras. (Q606054):

Displaying 9 items.

• Lie algebras in symmetric monoidal categories (Q392741) (← links)
• An extension of the Cayley-Hamilton theorem to the case of supermatrices (Q1338937) (← links)
• Back to the Amitsur--Levitzki theorem: a super version for the orthosymplectic Lie superalgebra \(\mathfrak {osp}(1, 2n)\) (Q1431321) (← links)
• Some estimations for the least degree of identities of subspaces \(M_1^{(m,k)}(F)\) of the matrix superalgebra \(M^{(m,k)}(F)\) (Q1759274) (← links)
• On associative superalgebras of matrices. (Q1880821) (← links)
• Algebras of Jordan brackets and generalized Poisson algebras (Q2979493) (← links)
• Novikov superalgebras with A 0 = A 1 A 1 (Q3073519) (← links)
• THE AMITSUR–LEVITZKI THEOREM FOR THE ORTHOSYMPLECTIC LIE SUPERALGEBRA 𝔬𝔰𝔭(1, 2n) (Q5483402) (← links)
• An analogue of Wagner's theorem for decompositions of matrix algebras (Q5693788) (← links)