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Jordan operator algebras: basic theory
Abstract:Jordan operator algebras are norm‐closed spaces of operators on a Hilbert space which are closed under the Jordan product. The discovery of the present paper is that there exists a huge and tractable theory of possibly nonselfadjoint Jordan operator algebras; they are far more similar to associative operator algebras than was suspected. We initiate the theory of such algebras.
Keywords:approximate identity  ‐envelope  hereditary subalgebra  JC*‐algebra  Jordan Banach algebra  Jordan operator algebra  M‐ideal  noncommutative topology  open projection  operator spaces  real positivity  states  Primary: 17C65  46L07  46L70  47L05  47L30   Secondary: 46H10  46H70  47L10  47L30  47L75
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