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Finite-dimensional division algebras over fields determine, by the Wedderburn Theorem, the semi-simple finite-dimensional algebras over a field. They lead to the definition of the Brauer group and to certain geometric objects, the Brauer-Severi varieties. The book concentrates on those algebras that have an involution. Algebras with involution appear in many contexts; they arose first in the study of the so-called "multiplication algebras of Riemann matrices".
The largest part of the book is the fifth chapter, dealing with involutorial simple algebras of finite dimension over a field. Of particular interest are the Jordan algebras determined by these algebras with involution; their structure is discussed. Two important concepts of these algebras with involution are the universal enveloping algebras and the reduced norm.
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Division algebras, Algebraic fields, Christian life, AlgebraShowing 1 featured edition. View all 1 editions?
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Includes bibliographical references (p. 275-278)
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- Created April 1, 2008
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August 6, 2024 | Edited by MARC Bot | import existing book |
August 19, 2022 | Edited by MARC Bot | normalize LCCNs |
September 6, 2021 | Edited by MARC Bot | import existing book |
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April 1, 2008 | Created by an anonymous user | Imported from Scriblio MARC record |