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Invariants of finite groups generated by generalized transvections in the modular case

We investigate the invariant rings of two classes of finite groups $G\leq{\rm GL}(n,F_q)$ which are generated by a number of generalized transvections with an invariant subspace $H$ over a finite field $F_q$ in the modular case. We name these groups generalized transvection groups. One class is concerned with a given invariant subspace which involves roots of unity. Constructing quotient groups an…

  • Knihovna Akademie věd České republiky (opens in new window)
  • Han, Xiang
  • Nan, Jizhu
  • Gupta, Chander K
  • matematika
  • mathematics
  • invariant ring
  • transvection
  • generalized transvection group
  • 13
  • 51
  • Mathematics
  • model:article
  • Knihovna Akademie věd České republiky (opens in new window)
  • Han, Xiang
  • Nan, Jizhu
  • Gupta, Chander K
  • matematika
  • mathematics
  • invariant ring
  • transvection
  • generalized transvection group
  • 13
  • 51
  • Mathematics
  • model:article
  • Česká digitální knihovna
  • http://creativecommons.org/publicdomain/mark/1.0/
  • false
  • policy:public
  • 655-698
  • Czechoslovak Mathematical Journal | 2017 Volume:67 | Number:3
  • uuid:07bd0c51-a1b9-45eb-9404-5b578be8fff9
  • https://cdk.lib.cas.cz/client/handle/uuid:07bd0c51-a1b9-45eb-9404-5b578be8fff9
  • uuid:07bd0c51-a1b9-45eb-9404-5b578be8fff9
  • issn:0011-4642
  • print
  • bez média
  • svazek
  • Print
  • eng
  • eng
  • Czech Republic
  • 336_CZ_DigitalLibrary_article
  • 2021-06-01T12:19:28.026Z
  • 2021-06-01T12:19:28.026Z