Let F be an algebraically closed field of characteristic zero and G a cyclic group of odd prime order. We consider the class of finite dimensional ⁎-algebras, namely G-graded algebras endowed with graded involution ⁎, and we characterize the varieties generated by algebras of this class which are minimal with respect to the ⁎-exponent.
Benanti, F., Di Vincenzo, O., Valenti, A. (2024). Minimal varieties of PI-algebras with graded involution. LINEAR ALGEBRA AND ITS APPLICATIONS, 699, 459-507 [10.1016/j.laa.2024.07.010].
Minimal varieties of PI-algebras with graded involution
Benanti, F. S.;Valenti, A.
2024-10-15
Abstract
Let F be an algebraically closed field of characteristic zero and G a cyclic group of odd prime order. We consider the class of finite dimensional ⁎-algebras, namely G-graded algebras endowed with graded involution ⁎, and we characterize the varieties generated by algebras of this class which are minimal with respect to the ⁎-exponent.
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