Thesis
The Kakimizu complex of a link
- Abstract:
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We study Seifert surfaces for links, and in particular the Kakimizu complex MS(L) of a link L, which is a simplicial complex that records the structure of the set of taut Seifert surfaces for L.
First we study a connection between the reduced Alexander polynomial of a link and the uniqueness of taut Seifert surfaces. Specifically, we reprove and extend a particular case of a result of Juhasz, using very different methods, showing that if a non-split homogeneous link has a reduced Ale...
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Authors
Contributors
+ Lackenby, M
Division:
MPLS
Department:
Mathematical Institute
Role:
Supervisor
Funding
+ Engineering and Physical Sciences Research Council
More from this funder
Funding agency for:
Banks, JE
Bibliographic Details
- Publication date:
- 2012
- Type of award:
- DPhil
- Level of award:
- Doctoral
- Awarding institution:
- University of Oxford
Item Description
- Language:
- English
- Keywords:
- Subjects:
- UUID:
-
uuid:d89d46a3-03f0-4a71-a746-8f024f988f63
- Local pid:
- ora:6355
- Deposit date:
- 2012-07-11
Terms of use
- Copyright holder:
- Jessica E Banks
- Copyright date:
- 2012
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