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Permutations, isotropy and
smooth cyclic group actions on definite 4–manifolds
Ian Hambleton and Mihail Tanase |
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Geometry & Topology 8 (2004) 475–509
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arXiv: math.GT/0307297 |
Abstract |
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We use the equivariant Yang–Mills moduli space to investigate the relation between the singular set, isotropy representations at fixed points, and permutation modules realized by the induced action on homology for smooth group actions on certain 4–manifolds. |
Keywords
gauge theory, $4$–manifolds, group actions, Yang–Mills,
moduli space
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Mathematical Subject Classification 2000
Primary: 58D19, 57S17
Secondary: 70S15
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References |
Forward citations |
Publication
Received: 29 July 2003
Revised: 17 January 2004
Accepted: 9 February 2004
Published: 16 February 2004
Proposed: Ronald Fintushel
Seconded: Ronald Stern, Robion Kirby
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Authors |
| Ian Hambleton | |
| Department of Mathematics and
Statistics McMaster University Hamilton Ontario L8S 4K1 Canada |
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| Mihail Tanase | |
| Department of Mathematics and
Statistics McMaster University Hamilton Ontario L8S 4K1 Canada |
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