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Limiting Cases of Boardman’s Five Halves Theorem

Part of: Differential topology

Published online by Cambridge University Press:  15 March 2016

Michael C. Crabb  and
Pedro L. Q. Pergher
Michael C. Crabb
Affiliation:
Department of Mathematics, University of Aberdeen, Aberdeen AB24 3UE, UK (m.crabb@abdn.ac.uk)
Pedro L. Q. Pergher
Affiliation:
Departamento de Matemática, Universidade Federal de São Carlos, Caixa Postal 676, São Carlos, SP 13565-905, Brazil (pergher@dm.ufscar.br)
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Abstract

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We rectify two omissions in the list of generators and include a brief discussion of the localization theorem of Kosniowski and Stong.

Keywords

localization theoremfive halves theoreminvolutionfixed-point dataequivariant cobordism classStiefel–Whitney class

MSC classification

Primary: 57R85: Equivariant cobordism
Secondary: 57R75: ${rm O}$- and ${rm SO}$-cobordism

Information

Type
Corrigendum
Information
Proceedings of the Edinburgh Mathematical Society , Volume 59 , Issue 2 , May 2016 , pp. 359 - 361
Copyright
Copyright © Edinburgh Mathematical Society 2016 

References

1. Atiyah, M. F. and Segal, G. B., The index of elliptic operators: II, Annals Math. 87 (1968), 531–545.CrossRefGoogle Scholar
2. Boardman, J. M., Math. Rev. (2014), MR3109755.Google Scholar
3. Crabb, M. C. and Pergher, P. L. Q., Limiting cases of Boardman’s five halves theorem, Proc. Edinb. Math. Soc. 56(3) (2013), 723–732.Google Scholar
4. Kosniowski, C. and Stong, R. E., Involutions and characteristic numbers, Topology 17 (1978), 309–330.CrossRefGoogle Scholar