Rings of invariants for modular representations of the Klein four group

Date
2016
Authors
Sezer, M.
Shank, R. J.
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Source Title
Transactions of the American Mathematical Society
Print ISSN
0002-9947
Electronic ISSN
1088-6850
Publisher
American Mathematical Society
Volume
368
Issue
8
Pages
5655 - 5673
Language
English
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Abstract

We study the rings of invariants for the indecomposable modular representations of the Klein four group. For each such representation we compute the Noether number and give minimal generating sets for the Hilbert ideal and the field of fractions. We observe that, with the exception of the regular representation, the Hilbert ideal for each of these representations is a complete intersection. © 2015 American Mathematical Society.

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