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Original Articles

Minimal and Maximal Length Involutions in Finite Coxeter Groups

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Pages 1273-1292 | Received 01 Sep 2000, Published online: 26 Dec 2007

References

  • Brink , B. and Howlett , R. B. 1993 . A Finiteness Property and an Automatic Structure for Coxeter Groups . Math. Ann. , 296 : 179 – 190 .
  • Cannon , J. J and Playoust , C. 1997 . An Introduction to Algebraic Programming with MAGMA [draft] , Springer-Verlag .
  • Carter , R. W. 1972 . Conjugacy Classes in the Weyl Group . Compositio. Math. , 25 : 1 – 59 .
  • Humphreys , J. E. 1990 . “ Reflection Groups and Coxeter Groups ” . In Cambridge Studies in Advanced Mathematics , Vol. 29 , 204 Cambridge, , UK : Cambridge University Press .
  • Perkins , S. B. and Rowley , P. J. Lengths of Involutions in Coxeter Groups Manchester Centre for Pure Mathematics Preprint, 2000/8.
  • Richardson , R. W. 1982 . Conjugacy Classes of Involutions in Coxeter Groups . Bull. Austral. Math. Soc. , 26 : 1 – 15 .
  • Springer , T. A. 1982 . Some Remarks on Involutions in Coxeter Groups . Comm. in Algebra , 10 : 631 – 636 .

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