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- W2056530950 abstract "Let F be a field of characteristic 0 and A = M 2, 1(F) the algebra of 3 × 3 matrices over F endowed with the only non trivial ℤ2-grading. Aver'yanov in [1 Aver'yanov , I. V. ( 2009 ). Basis of graded identities of the superalgebra M 1, 2(F) . Mathematical Notes 85 ( 4 ): 467 – 483 .[Crossref] , [Google Scholar]] determined a set of generators for the T 2-ideal of graded identities of A. Here we study the identities in variables of homogeneous degree 1 via the representation theory of the symmetric group, and we determine the decomposition of the corresponding character into irreducibles." @default.
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- W2056530950 date "2013-04-22" @default.
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- W2056530950 title "Computing the ℤ2-Cocharacter of 3 × 3 Matrices of Odd Degree" @default.
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- W2056530950 doi "https://doi.org/10.1080/00927872.2011.643520" @default.
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