Let F be an algebraically closed field of characteristic zero, and let A be an associative unitary F-algebra graded by a group of prime order. We prove that if A is finite dimensional then the graded exponent of A exists and is an integer
On the existence of the graded exponent for finite dimensional Z_p-graded algebras
DI VINCENZO, Onofrio Mario;
2012-01-01
Abstract
Let F be an algebraically closed field of characteristic zero, and let A be an associative unitary F-algebra graded by a group of prime order. We prove that if A is finite dimensional then the graded exponent of A exists and is an integerFile in questo prodotto:
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2012_CMB_omDV_vN_On the existence of the graded exponent for finite dimensional Z_p-graded algebras.pdf
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