Let A be a local quasi-kahlerian algebra of characteristic zero that dominates a discrete valuation ring I having parameter the positive prime p. If Q is a prime ideal of A, different from pA, we show the exactness of the second fundamental sequence for the prefinite module of differentials of the quotient A/Q, when such quotient has either unequal characteristic or characteristic p>0.
EXACT SEQUENCES FOR QUASI-KÄHLERIAN ALGEBRAS
IMBESI, Maurizio
2000-01-01
Abstract
Let A be a local quasi-kahlerian algebra of characteristic zero that dominates a discrete valuation ring I having parameter the positive prime p. If Q is a prime ideal of A, different from pA, we show the exactness of the second fundamental sequence for the prefinite module of differentials of the quotient A/Q, when such quotient has either unequal characteristic or characteristic p>0.File in questo prodotto:
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