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- W2952893251 abstract "A combination of Bestvina--Brady Morse theory and an acyclic reflection group trick produces a torsion-free finitely presented Q-Poincar'e duality group which is not the fundamental group of an aspherical closed ANR Q-homology manifold. The acyclic construction suggests asking which Q-Poincar'e duality groups act freely on Q-acyclic spaces, i.e., which groups are FH(Q). For example, the orbifold fundamental group Gamma of a good orbifold satisfies Q-Poincar'e duality, and we show Gamma is FH(Q) if the Euler characteristics of certain fixed sets vanish." @default.
- W2952893251 created "2019-06-27" @default.
- W2952893251 creator A5062965800 @default.
- W2952893251 date "2012-04-20" @default.
- W2952893251 modified "2023-09-27" @default.
- W2952893251 title "Finiteness properties for some rational Poincar'e duality groups" @default.
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