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Identities of Graded Algebras

โœ Scribed by Y.A. Bahturin; M.V. Zaicev


Publisher
Elsevier Science
Year
1998
Tongue
English
Weight
145 KB
Volume
205
Category
Article
ISSN
0021-8693

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We compute the identities and the central identities of degree F6 of the CayleyแސDickson algebras. Our process can be used to compute identities of higher degree. We assume a field of characteristic 0 or greater than the degree of the identities studied. Our identities are homogeneous multilinear pol

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Semiprime, noetherian, connected graded k-algebras R of quadratic growth are described in terms of geometric data. A typical example of such a ring is obtained as follows: Let Y be a projective variety of dimension at most one over the base field k and let be an Y -order in a finite dimensional semi