FRAÏSSÉ LIMITS OF C*-ALGEBRAS
Copyright policy )FRAÏSSÉ LIMITS OF C*-ALGEBRAS
AbstractWe realize the Jiang-Su algebra, all UHF algebras, and the hyperfinite II1factor as Fraïssé limits of suitable classes of structures. Moreover by means of Fraïssé theory we provide new examples of AF algebras with strong homogeneity properties. As a consequence of our analysis we deduce Ramsey-theoretic results about the class of full-matrix algebras.
- California Institute of Technology United States
- Alma Mater Studiorum University of Bologna Italy
- University of Toronto Canada
- V.N. Karazin Kharkiv National University Ukraine
- York University Canada
Applications of model theory, strongly self-absorbing algebras, Mathematics - Operator Algebras, Fraisse limits, AF algebras, Jiang-Su algebra, logic of metric structures, Mathematics - Logic, Models of other mathematical theories, Fraïssé theory, 510, C*-algebras, General theory of \(C^*\)-algebras, FOS: Mathematics, Logic (math.LO), Operator Algebras (math.OA), continuous model theory
Applications of model theory, strongly self-absorbing algebras, Mathematics - Operator Algebras, Fraisse limits, AF algebras, Jiang-Su algebra, logic of metric structures, Mathematics - Logic, Models of other mathematical theories, Fraïssé theory, 510, C*-algebras, General theory of \(C^*\)-algebras, FOS: Mathematics, Logic (math.LO), Operator Algebras (math.OA), continuous model theory
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