• Thesis
  • Extension theorems for differential forms on low-dimensional good quotients

Extension theorems for differential forms on low-dimensional good quotients

In this thesis I show that the pull-back of any regular differential form defined on the smooth locus of a good quotient of dimension zero to four to any resolution yields a regular differential form.

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Thesis advisor:
Greb, Daniel
Date Created:
21.02.2018
Date submitted:
05.12.2017
Date of doctoral degree:
29.01.2018
Date Issued:
21.02.2018
URN:
urn:nbn:de:hbz:464-20180221-125652-5
Language:
English
Type of Resource:
Text
Keywords:
Extension Theorems; good quotiets; Kirwan resolution
Collection:
E-Dissertations
Subject categories of the Deutsche Nationalbibliografie:
510 Mathematics
Dewey Decimal Classification:
510 Mathematics
Dewey Decimal Classification:
512 Algebra
Dewey Decimal Classification:
513 Arithmetic
Hosting institution:
Faculty of Mathematics

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Citation style:
Heuver, S., 2018. Extension theorems for differential forms on low-dimensional good quotients.
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