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Finite Groups Which Are Almost Groups of Lie Type in Characteristic $\mathbf {p}$

Chris Parker, Gerald Pientka, Andreas Seidel & Gernot Stroth

Finite Groups Which Are Almost Groups of Lie Type in Characteristic $\mathbf {p}$
Finite Groups Which Are Almost Groups of Lie Type in Characteristic $\mathbf {p}$

Finite Groups Which Are Almost Groups of Lie Type in Characteristic $\mathbf {p}$

Chris Parker, Gerald Pientka, Andreas Seidel & Gernot Stroth

Paperback | English
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Description

We investigate finite K{2,p}-groups G which have a subgroup H ? G such that K ? H = NG(K) ? Aut(K) for K a simple group of Lie type in characteristic p, and |G : H| is coprime to p. If G is of local characteristic p, then G is called almost of Lie type in characteristic p.

Chris Parker, University of Birmingham, United Kingdom.

Gerald Pientka, Halle, Germany.

Andreas Seidel, Magdeburg, Germany.

Gernot Stroth, Universitat Halle-Wittenberg, Germany.

Specifications

  • Publisher
    American Mathematical Society
  • Pub date
    Feb 2024
  • Pages
    182
  • Theme
    Algebra
  • Dimensions
    254 x 178 mm
  • Weight
    272 gram
  • EAN
    9781470467296
  • Paperback
    Paperback
  • Language
    English