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- Author: Adrian Wilson
- Publisher: VDM Verlag Dr. Mueller E.K.
- Year: 2008
- Pages: 84
- ISBN-10: 3639007484
- ISBN-13: 9783639007480
- Format: 15.2 x 22.9 x 0.4 cm, softcover
- Language: English
- SAVE -10% with code: EXTRA
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Description
The book investigates graph groupoids and the path spaces associated with their unit spaces. Three main questions are solved. For the first, a natural question that was asked by A.Kumjian in the case of the Cuntz graph was how the topological space X relates to an earlier topological space investigated by J. Renault (Orleans). I show that the two topological spaces are homeomorphic and so can be identified. I then discuss the graph groupoid in the general case. For this investigation, it is important to be able to use the axiomatic approach to groupoids, and I show that this is equivalent to the usual definition of a groupoid as a "small category with inverses". This proof of this equivalence answers the second main question. The last is to construct the graph groupoid and prove that it is a second countable, locally compact, Hausdorff groupoid.
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- Author: Adrian Wilson
- Publisher: VDM Verlag Dr. Mueller E.K.
- Year: 2008
- Pages: 84
- ISBN-10: 3639007484
- ISBN-13: 9783639007480
- Format: 15.2 x 22.9 x 0.4 cm, softcover
- Language: English English
The book investigates graph groupoids and the path spaces associated with their unit spaces. Three main questions are solved. For the first, a natural question that was asked by A.Kumjian in the case of the Cuntz graph was how the topological space X relates to an earlier topological space investigated by J. Renault (Orleans). I show that the two topological spaces are homeomorphic and so can be identified. I then discuss the graph groupoid in the general case. For this investigation, it is important to be able to use the axiomatic approach to groupoids, and I show that this is equivalent to the usual definition of a groupoid as a "small category with inverses". This proof of this equivalence answers the second main question. The last is to construct the graph groupoid and prove that it is a second countable, locally compact, Hausdorff groupoid.
Reviews