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SUMMARY:A uniform finite bound for the nuclear dimension of graph C*-algeb
 ras - Victor Wu (University of Sydney)
DTSTART:20250703T150000Z
DTEND:20250703T153000Z
UID:TALK233791@talks.cam.ac.uk
DESCRIPTION:Finite nuclear dimension for C*-algebras is an important regul
 arity property which appears in the classification theory for C*-algebras\
 , and so it becomes an important question to understand how to compute (or
  at least bound) nuclear dimension. Graph C*-algebras provide a rich but t
 ractable class of examples to look at\, and they have been useful in helpi
 ng to develop techniques to compute nuclear dimension. Even so\, much is s
 till not yet understood about the nuclear dimension for graph C*-algebras:
  it is conjectured to be at most 1 regardless of the underlying graph\, bu
 t this has only been proven for certain classes of graphs. In this talk\, 
 I will discuss ongoing joint work with Jianchao Wu\, where we are able to 
 show that there is at least a uniform finite bound for the nuclear dimensi
 on of arbitrary graph C*-algebras.
LOCATION:External
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