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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… Click to show full abstract
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 identical relations of A are the same as those of B. Then A is isomorphic to B as an S-graded algebra.
Keywords:
identities identities;
polynomial identities;
universal algebras;
graded polynomial;
identities universal
Journal Title: Linear Algebra and its Applications
Year Published: 2019
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Journal Title: Linear Algebra and its Applications
Year Published: 2019
Link to full text (if available)
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recommendations!