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A
deformation of instanton homology for webs
Peter B Kronheimer and Tomasz S Mrowka |
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Geometry & Topology 23 (2019) 1491–1547
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Abstract |
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A deformation of the authors’ instanton homology for webs is constructed by introducing a local system of coefficients. In the case that the web is planar, the rank of the deformed instanton homology is equal to the number of Tait colorings of the web. |
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Keywords
Floer homology, instanton, spatial graph, web, foam, Tait
colorings
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Mathematical Subject Classification 2010
Primary: 57R58
Secondary: 05C15
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References |
Publication
Received: 8 December 2017
Revised: 20 March 2018
Accepted: 30 September 2018
Published: 28 May 2019
Proposed: Simon Donaldson
Seconded: András I Stipsicz, Ian Agol
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Authors |
| Peter B Kronheimer | |
| Department of Mathematics Harvard University Cambridge, MA United States |
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| Tomasz S Mrowka | |
| Department of Mathematics Massachusetts Institute of Technology Cambridge, MA United States |
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