Title: REPRESENTATIONS OF FINITE GROUPS OVER NUMBER RINGS
Abstract:Let R' be the ring of integers of a finite extension F' of the field of rational p-adic numbers Qp, and let G be a finite group. All groups G and fields F' are found such that the number of indecompos...Let R' be the ring of integers of a finite extension F' of the field of rational p-adic numbers Qp, and let G be a finite group. All groups G and fields F' are found such that the number of indecomposable representations of G over R' is finite. In addition, we investigate the problem of complete reducibility of a matrix R'-representation of an abelian p-group, all of whose irreducible components are F'-equivalent.Read More
Publication Year: 1967
Publication Date: 1967-08-31
Language: en
Type: article
Indexed In: ['crossref']
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Cited By Count: 15
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