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- W4310884186 abstract "A common feature of Coxeter groups and right-angled Artin groups is their solution to the word problem. Matthew Dyer introduced a class of groups, which we call Dyer groups, sharing this feature. This class includes, but is not limited to, Coxeter groups, right-angled Artin groups, and graph products of cyclic groups. We introduce Dyer groups by giving their standard presentation and show that they are finite index subgroups of Coxeter groups. We then introduce a piecewise Euclidean cell complex $Sigma$ which generalizes the Davis-Moussong complex and the Salvetti complex. The construction of $Sigma$ uses simple categories without loops and complexes of groups. We conclude by proving that the cell complex $Sigma$ is CAT(0)." @default.
- W4310884186 created "2022-12-20" @default.
- W4310884186 creator A5068704009 @default.
- W4310884186 date "2022-12-06" @default.
- W4310884186 modified "2023-10-14" @default.
- W4310884186 title "A generalization of the Davis-Moussong complex for Dyer groups" @default.
- W4310884186 doi "https://doi.org/10.48550/arxiv.2212.03017" @default.
- W4310884186 hasPublicationYear "2022" @default.
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