Published 2011
| Accepted Version
Book Section - Chapter
Open
Moduli spaces of Dirac operators for finite spectral triples
- Creators
- Ćaćić, Branimir
Abstract
The structure theory of finite real spectral triples developed by Krajewski and by Paschke and Sitarz is generalised to allow for arbitrary KO-dimension and the failure of orientability and Poincare duality, and moduli spaces of Dirac operators for such spectral triples are defined and studied. This theory is then applied to recent work by Chamseddine and Connes towards deriving the finite spectral triple of the noncommutative-geometric Standard Model.
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Additional details
- Eprint ID
- 20927
- Resolver ID
- CaltechAUTHORS:20101121-193914724
- Hausdorff Centre for Mathematics
- Max Planck Institute for Mathematics
- California Institute of Technology
- Created
-
2010-11-29Created from EPrint's datestamp field
- Updated
-
2023-06-02Created from EPrint's last_modified field
- Series Name
- Vieweg Aspects of Mathematics
- Series Volume or Issue Number
- 41
- Other Numbering System Name
- MPIM
- Other Numbering System Identifier
- 2009-9