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Moufang quadrangles of type E6 and E7

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Published/Copyright: April 27, 2006
Journal für die reine und angewandte Mathematik
From the journal Volume 2006 Issue 590

Abstract

We determine the structure of the quotient group G0/G†, where G0 is the group of all linear automorphisms of a Moufang quadrangle of type E6 or E7 and G† is the subgroup of G0 generated by all the root groups.

1Department of Mathematics, Tufts University, Medford, MA 02155
Received: 2004-10-18
Revised: 2005-02-04
Published Online: 2006-04-27
Published in Print: 2006-01-26

© Walter de Gruyter

Articles in the same Issue

  1. Rough solutions of the Einstein constraint equations
  2. Theta functions of arbitrary order and their derivatives
  3. Extended deformation of Kodaira surfaces
  4. Métriques de sous-quotient et théorème de Hilbert-Samuel arithmétique pour les faisceaux cohérents
  5. Sheaves of t-structures and valuative criteria for stable complexes
  6. Rational connectedness of log Q-Fano varieties
  7. Operator synthesis II: Individual synthesis and linear operator equations
  8. Moufang quadrangles of type E6 and E7
  9. Tannakian Krull-Schmidt reduction
https://doi.org/10.1515/CRELLE.2006.008

Articles in the same Issue

  1. Rough solutions of the Einstein constraint equations
  2. Theta functions of arbitrary order and their derivatives
  3. Extended deformation of Kodaira surfaces
  4. Métriques de sous-quotient et théorème de Hilbert-Samuel arithmétique pour les faisceaux cohérents
  5. Sheaves of t-structures and valuative criteria for stable complexes
  6. Rational connectedness of log Q-Fano varieties
  7. Operator synthesis II: Individual synthesis and linear operator equations
  8. Moufang quadrangles of type E6 and E7
  9. Tannakian Krull-Schmidt reduction
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