Finite complex reection arrangements are K(; 1)

By David Bessis. 2015

118 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/27471058ff525c5ea8625d1e97a80a59f3ed1c91

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1. Jingyin Huang
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Citations in the corpus

• Helly meets Garside and Artin (2019, background): “(1) fundamental groups of the complements of complexified finite simplicial arrangements of hyperplanes [42]; (2) spherical Artin groups [30,42]; (3) braid groups of well-generated complex reflection groups [14]; (4) structure groups of non-degenerate, involutive and braided set-theoretical solution”