Quantum lens spaces and graph algebras

By J. Hong, W. Szymański. 2003

61 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/e0cd8af933d563294a57d52dd85e0a684383ff56

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. J. Hong
2. K. Deicke
3. W. Szymański
4. Aidan Sims
5. Iain Raeburn
6. M. Tomforde
7. Toke Meier Carlsen
8. G. Pino

In Geometry and Topology

1. J. Hong
2. W. Szymański
3. Aidan Sims
4. Iain Raeburn

In Mathematical Physics

1. J. Hong
2. K. Deicke
3. W. Szymański
4. Aidan Sims
5. Iain Raeburn
6. M. Tomforde
7. David W. Kribs
8. Takeshi Katsura

Citations in the corpus

• Quantum Spheres and Projective Spaces as Graph Algebras (2002, background): “In the forthcoming article [17], the C∗-algebras of continuous functions on quantum lens spaces of all odd dimensions are realized as C∗-algebras of directed graph.”
• The primitive ideal space of the $C^{*}$-algebras of infinite graphs (2002, background): “Also, graph algebras appearing in the context of some compact quantum manifolds [11, 12 ] are not simple, and it is important to know their ideal structure.”
• Stable rank of graph algebras. Type I graph algebras and their limits (2002, background): “algebras (whose graphs have no loops at all), all stably finite graph algebras (whose graphs may have loops but without exits), a variety of graph algebras of type I, and all the graph algebras considered in [5] and [ 6 ] in the context of certain quantum spaces.”