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- Q5156596 subject Q6436127.
- Q5156596 subject Q7217286.
- Q5156596 subject Q8805755.
- Q5156596 abstract "In mathematics, a complex reflection group is a finite group acting on a finite-dimensional complex vector space that is generated by complex reflections: non-trivial elements that fix a complex hyperplane pointwise.Complex reflection groups arise in the study of the invariant theory of polynomial rings. In the mid-20th century, they were completely classified in work of Shephard and Todd. Special cases include the symmetric group of permutations, the dihedral groups, and more generally all finite real reflection groups (the Coxeter groups or Weyl groups, including the symmetry groups of regular polyhedra).".
- Q5156596 wikiPageExternalLink banff.pdf.
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- Q5156596 wikiPageExternalLink complex-reflection-groups-braid.pdf.
- Q5156596 wikiPageExternalLink text1038.htm.
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- Q5156596 wikiPageWikiLink Q6436127.
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- Q5156596 wikiPageWikiLink Q6881086.
- Q5156596 wikiPageWikiLink Q7217286.
- Q5156596 wikiPageWikiLink Q735071.
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- Q5156596 wikiPageWikiLink Q8805755.
- Q5156596 wikiPageWikiLink Q912887.
- Q5156596 wikiPageWikiLink Q929302.
- Q5156596 wikiPageWikiLink Q977499.
- Q5156596 comment "In mathematics, a complex reflection group is a finite group acting on a finite-dimensional complex vector space that is generated by complex reflections: non-trivial elements that fix a complex hyperplane pointwise.Complex reflection groups arise in the study of the invariant theory of polynomial rings. In the mid-20th century, they were completely classified in work of Shephard and Todd.".
- Q5156596 label "Complex reflection group".