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Wraith, David (2016) Non-negative versus positive scalar curvature. journal-de-mathematiques-pures-et-appliquees, 1 (146).
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Abstract
We show that results about spaces or moduli spaces of positive scalar curvature metrics proved using index theory can typically be extended to non-negative scalar curvature metrics. We illustrate this by providing explicit generalizations of some classical results concerning moduli spaces of positive scalar curvature metrics. We also present the first examples of manifolds with infinitely many path-components of Ricci non-negative metrics in both
the compact and non-compact cases.
| Item Type: | Article |
|---|---|
| Additional Information: | Cite as:Thomas Schick, David J. Wraith, Non-negative versus positive scalar curvature, Journal de Mathématiques Pures et Appliquées, Volume 146, 2021, Pages 218-232, ISSN 0021-7824, https://doi.org/10.1016/j.matpur.2020.09.010 |
| Keywords: | Non-negative versus positive; scalar curvature; moduli spaces; |
| Academic Unit: | Faculty of Science and Engineering > Mathematics and Statistics |
| Item ID: | 10069 |
| Identification Number: | arXiv:1607.00657 |
| Depositing User: | Dr. David Wraith |
| Date Deposited: | 05 Oct 2018 14:13 |
| Journal or Publication Title: | journal-de-mathematiques-pures-et-appliquees |
| Publisher: | arXiv |
| Refereed: | Yes |
| Related URLs: | |
| URI: | https://mu.eprints-hosting.org/id/eprint/10069 |
| Use Licence: | This item is available under a Creative Commons Attribution Non Commercial Share Alike Licence (CC BY-NC-SA). Details of this licence are available here |
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