Structure and representations of noncommutative C*-Jordan algebras
Copyright policy )Structure and representations of noncommutative C*-Jordan algebras
We show that a unital n.c. (noncommutative) JB*-algebra has a faithful family of factor-representations of type I and determine the structure of n.c. JB*-factors: A n.c. JB*-factor is a commutative Jordan algebra, or flexible quadratic, or a quasi CC*-algebra.
- University of Tübingen Germany
- DigiZeitschriften Germany
Stormer classification of JB-factors of type I, 510.mathematics, Noncommutative Jordan algebras, Jordan structures on Banach spaces and algebras, Selfadjoint operator algebras (\(C^*\)-algebras, von Neumann (\(W^*\)-) algebras, etc.), quadratic representation, representation theory, JB*-factor representation of type I, Structure theory for Jordan algebras, noncommutative JB*-algebra, Article
Stormer classification of JB-factors of type I, 510.mathematics, Noncommutative Jordan algebras, Jordan structures on Banach spaces and algebras, Selfadjoint operator algebras (\(C^*\)-algebras, von Neumann (\(W^*\)-) algebras, etc.), quadratic representation, representation theory, JB*-factor representation of type I, Structure theory for Jordan algebras, noncommutative JB*-algebra, Article
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