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Quadratic Mappings and Clifford Algebras

By: Helmstetter, Jacques [author.].
Contributor(s): Micali, Artibano [author.2] | SpringerLink (Online service)0.
Material type: materialTypeLabelBookPublisher: Basel : Birkh�user Basel, 2008. Description: online resource.Content type: text Media type: computer Carrier type: online resourceISBN: 9783764386061.Subject(s): Mathematics | Algebra.1 | Mathematics.2 | Algebra.1DDC classification: 512 Online resources: Click here to access online
Contents:
Algebraic Preliminaries -- Quadratic Mappings -- Clifford Algebras -- Comultiplications. Exponentials. Deformations -- Orthogonal Groups and Lipschitz Groups -- Further Algebraic Developments -- Hyperbolic Spaces -- Complements about Witt Rings and Other Topics.
In: Springer eBooks0Summary: After a classical presentation of quadratic mappings and Clifford algebras over arbitrary rings (commutative, associative, with unit), other topics involve more original methods: interior multiplications allow an effective treatment of deformations of Clifford algebras; the relations between automorphisms of quadratic forms and Clifford algebras are based on the concept of the Lipschitz monoid, from which several groups are derived; and the Cartan-Chevalley theory of hyperbolic spaces becomes much more general, precise and effective.
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Item type Current location Call number Status Date due Barcode Item holds
PK Kelkar Library, IIT Kanpur
Available EBK10445
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Algebraic Preliminaries -- Quadratic Mappings -- Clifford Algebras -- Comultiplications. Exponentials. Deformations -- Orthogonal Groups and Lipschitz Groups -- Further Algebraic Developments -- Hyperbolic Spaces -- Complements about Witt Rings and Other Topics.

After a classical presentation of quadratic mappings and Clifford algebras over arbitrary rings (commutative, associative, with unit), other topics involve more original methods: interior multiplications allow an effective treatment of deformations of Clifford algebras; the relations between automorphisms of quadratic forms and Clifford algebras are based on the concept of the Lipschitz monoid, from which several groups are derived; and the Cartan-Chevalley theory of hyperbolic spaces becomes much more general, precise and effective.

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