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Titlebook: Non-Associative Algebra and Its Applications; Santos González Book 1994 Springer Science+Business Media Dordrecht 1994 algebra.associative

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Jordan H*-Triple Systems, nonquadratic Jordan .*-triple systems are fully described in terms of the odd part of a ℤ.—graded .*—algebra. Here we complete the structure theory endowing to any simple finite—dimensional real Jordan triple system, of an .*—structure, essentialy unique, and determining the ones of quadratic type.
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Spectra of Elements of a Nonassociative Algebra,elements from some other algebra that the Spectrum mapping theorem is valid for polynomials. If the two algebras are topological, we extend the validity of Spectral mapping th. to functions which are limits of sequences of polynomials. In this case the spectral radius keeps its meaning almost unchan
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Ranges of Elements of a Nonassociative Algebra, normed algebra, and that the states are linear operators. We show that many properties of numerical range rest unchanged, including the connection between range and spectrum. For Hermitian elements we deduce Vidav’s lemma and associator identities [.] = [.., .] = 0.
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Coordinatization of Jordan Algebras over Locally Ringed Spaces,oncept of composition triples, i.e. a generalization of composition algebras, over locally ringed spaces. Over a fixed locally ringed space composition triples define a category as well as reduced Jordan algebras do. A natural equivalence between these categories is shown. A generalization of the cl
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J. Bernad,A. Iltyakov,C. Martinezars’ – comprised companies which had broken even until 1995 and which had experienced increasing revenues from that year on. In 1997, however, these companies had faced a stagnation in growth. Companies in the third cluster, the cluster of the ‘latecomers’, had managed to break even until 1997.
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