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首页> 外文期刊>Mathematica scandinavica >CONSTRUCTION AND PURE INFINITENESS OF C*-ALGEBRAS ASSOCIATED WITH LAMBDA-GRAPH SYSTEMS
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CONSTRUCTION AND PURE INFINITENESS OF C*-ALGEBRAS ASSOCIATED WITH LAMBDA-GRAPH SYSTEMS

机译:与Lambda图形系统相关的C *-代数的构造和纯不完全性

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摘要

A A-graph system is a labeled Bratteli diagram with shift transformation. It is a generalization of finite labeled graphs and presents a subshift. In [16] the author has introduced a C"*-algebra ( y associated with a A-graph system i.' by using groupoid method as a generalization of the Cuntz-Krieger algebras. In this paper, we concretely construct the C*-algebra f/w by using both creation operators and projections on a sub Fock Hilbert space associated with i.'. We also introduce a new irreducible condition on it under which the C*-algebra <% becomes simple and purely infinite.
机译:A图系统是带有移位变换的带标记的Bratteli图。它是有限标号图的一般化,并提出了一个子移位。在[16]中,作者通过使用组群方法对Cuntz-Krieger代数进行了推广,引入了C“ *代数(y与A-图系统i。'关联)。在本文中,我们具体构造了C * -f代数f / w,同时使用创建算子和与i。关联的子Fock Hilbert空间上的投影,我们还引入了一个新的不可约条件,在这种条件下C *-代数<%变得简单且纯粹无穷大。

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