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Graded polynomial identities as identities of universal algebras

Published 4 Oct 2018 in math.RA | (1810.02185v1)

Abstract: Let $A$ and $B$ be finite-dimensional simple algebras with arbitrary signature over an algebraically closed field. Suppose $A$ and $B$ are graded by a semigroup $S$ so that the graded identitical relations of $A$ are the same as those of $B$. Then $A$ is isomorphic to $B$ as an $S$-graded algebra.

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Authors (2)

  1. Yuri Bahturin 
  2. Felipe Yasumura 

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