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Semi-Affine Coxeter-Dynkin Graphs and $G \subseteq \SU_2(C)$

  Published:1999-12-01
 Printed: Dec 1999
Canadian Journal of Mathematics
  • John McKay
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Abstract

The semi-affine Coxeter-Dynkin graph is introduced, generalizing both the affine and the finite types.
MSC Classifications: 20C99, 05C25, 14B05 show english descriptions None of the above, but in this section
Graphs and abstract algebra (groups, rings, fields, etc.) [See also 20F65]
Singularities [See also 14E15, 14H20, 14J17, 32Sxx, 58Kxx] 20C99 - None of the above, but in this section
05C25 - Graphs and abstract algebra (groups, rings, fields, etc.) [See also 20F65]
14B05 - Singularities [See also 14E15, 14H20, 14J17, 32Sxx, 58Kxx]
 
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