Let F be an algebraic closed field of characteristic zero and G a cyclic group of odd prime order. We consider the class of finite dimensional (G, ∗)-algebras, namely G-graded algebras endowed with graded involution ∗, and we characterize the affine varieties of (G, ∗)-algebras which are minimal respect to the (G, ∗)-exponent by elements of this class
Minimal varieties of PI-algebras with graded involution
Di Vincenzo, O. M.;
2024-01-01
Abstract
Let F be an algebraic closed field of characteristic zero and G a cyclic group of odd prime order. We consider the class of finite dimensional (G, ∗)-algebras, namely G-graded algebras endowed with graded involution ∗, and we characterize the affine varieties of (G, ∗)-algebras which are minimal respect to the (G, ∗)-exponent by elements of this classFile in questo prodotto:
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