A class of C*-algebras generalizing both graph algebras and homeomorphism C*-algebras I, fundamental results
By Takeshi Katsura. 2004
194 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/d5e2d2b9cdceac8a1d43958f7e589efc16d7f8f5
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In Algebra and Number Theory
- Aidan Sims
- Toke Meier Carlsen
- Nadia S. Larsen
- Sean T. Vittadello
- Takeshi Katsura
- Trent Yeend
- R. Exel
- M. Tomforde
In Mathematical Physics
- Aidan Sims
- Toke Meier Carlsen
- Nadia S. Larsen
- Sean T. Vittadello
- Takeshi Katsura
- Trent Yeend
- M. Tomforde
- R. Exel
Citations in the corpus
- On C -algebras associated with C -correspondences (2003, methodology): “∗-correspondences coming from Hilbert C∗-bimodules. This is also a generalization of the construction of graph algebras [KPRR, KPR, FLR] and more generally C∗-algebras arising from topological graphs [Ka1]. For the detail, see [Ka2]. 4. The Fock representation In this section, we construct a represe”
- A class of C*-algebras generalizing both graph algebras and homeomorphism C*-algebras IV, pure infiniteness (2008, unknown): “is always nuclear ([ Ka2 , Proposition 6.1]), we get the following corollary of Theorem A.”
- Co‐universal algebras associated to product systems, and gauge‐invariant uniqueness theorems (2009, background): “Taking f2 = f1 = f and g2 = g1 = g, we deduce that fg ∈ Xm+n by definition of Xm+n (see [21]).”