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- W1487185112 abstract "We prove an acylindrical accessibility theorem for finitely generated groups acting on $mathbf R$-trees. Namely, we show that if $G$ is a freely indecomposable non-cyclic $k$-generated group acting minimally and $M$-acylindrically on an $mathbf R$-tree $X$ then for any $epsilon>0$ there is a finite subtree $Y_{epsilon}subseteq X$ of measure at most $2M(k-1)+epsilon$ such that $GY_{epsilon}=X$. This generalizes theorems of Z.Sela and T.Delzant about actions on simplicial trees." @default.
- W1487185112 created "2016-06-24" @default.
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- W1487185112 date "2002-10-19" @default.
- W1487185112 modified "2023-09-27" @default.
- W1487185112 title "Acylindrical accessibility for groups acting on $mathbf R$-trees" @default.
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