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- W2070532631 endingPage "213" @default.
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- W2070532631 abstract "Let n be a positive integer. We introduce a concept, which we call the n -filling property, for an action of a group on a separable unital C *-algebra A . If A = C ( Ω ) is a commutative unital C *-algebra and the action is induced by a group of homeomorphisms of Ω then the n -filling property reduces to a weak version of hyperbolicity. The n -filling property is used to prove that certain crossed product C *-algebras are purely infinite and simple. A variety of group actions on boundaries of symmetric spaces and buildings have the n -filling property. An explicit example is the action of Γ = SL n ( Z ) on the projective n -space." @default.
- W2070532631 created "2016-06-24" @default.
- W2070532631 creator A5022908280 @default.
- W2070532631 creator A5070167446 @default.
- W2070532631 date "2000-08-01" @default.
- W2070532631 modified "2023-09-30" @default.
- W2070532631 title "Simple Purely Infinite C*-Algebras and n-Filling Actions" @default.
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- W2070532631 doi "https://doi.org/10.1006/jfan.2000.3608" @default.
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