Thesis
Non-reductive geometric invariant theory and compactifications of enveloped quotients
- Abstract:
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In this thesis we develop a framework for constructing quotients of varieties by actions of linear algebraic groups which is similar in spirit to that of Mumford's geometric invariant theory. This is done by extending the work of Doran and Kirwan in the unipotent setting to deal with more general non-reductive groups.
Given a linear algebraic group acting on an irreducible variety with a linearisation, an open subset of stable points is identified that admits a geometric qu...
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Authors
Contributors
+ Kirwan, F
Institution:
University of Oxford
Oxford college:
Balliol College
Role:
Supervisor
Funding
Bibliographic Details
- Type of award:
- DPhil
- Level of award:
- Doctoral
- Awarding institution:
- University of Oxford
Item Description
- Language:
- English
- Keywords:
- Subjects:
- UUID:
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uuid:acc83677-489e-4b34-96af-45de72e6406c
- Deposit date:
- 2016-05-30
Terms of use
- Copyright holder:
- Hawes, T; Thomas James Keith Hawes
- Copyright date:
- 2015
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