A CLASS OF C*-ALGEBRAS GENERALIZING BOTH GRAPH ALGEBRAS AND HOMEOMORPHISM C*-ALGEBRAS II, EXAMPLES
By Takeshi Katsura. 2006
128 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/e630ca3fc08348ff1488b8d39f94b80b6f92da43
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In Algebra and Number Theory
- M. Tomforde
- P. Muhly
- Nathan Brownlowe
- Jack Spielberg
- Michael F. Whittaker
- Jacqui Ramagge
- D. Robertson
- Aidan Sims
In Mathematical Physics
- M. Tomforde
- P. Muhly
- Nathan Brownlowe
- Jack Spielberg
- Michael F. Whittaker
- Jacqui Ramagge
- D. Robertson
- Aidan Sims
Citations in the corpus
- Groupoids and C * -algebras for categories of paths (2011, background): “These turn out to be identical to certain algebras studied by Katsura in his work on topological graphs ([16]).”
- Zappa-Sz\'ep products of semigroups and their C*-algebras (2013, background): “The C-algebraQ(BS(c, d)) is isomorphic to the topological graph algebra O(Ed,c) from [12].”
- A class of C*-algebras generalizing both graph algebras and homeomorphism C*-algebras I, fundamental results (2004, unknown): “One can also deduce Proposition 3.8 from Theorem 4.5, by proving that Toeplitz pairs corresponds bijectively to Cuntz-Krieger pairs of a certain continuous graph (see [ Ka4 ]).”
- Topological Quivers (2003, methodology): “In Katsura’s setting, λ is taken to be counting measures on the fibers of r.”