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- W4300143850 abstract "We introduce a number of new tools for the study of relatively hyperbolic groups. First, given a relatively hyperbolic group G, we construct a nice combinatorial Gromov hyperbolic model space acted on properly by G, which reflects the relative hyperbolicity of G in many natural ways. Second, we construct two useful bicombings on this space. The first of these, preferred paths, is combinatorial in nature and allows us to define the second, a relatively hyperbolic version of a construction of Mineyev. As an application, we prove a group-theoretic analog of the Gromov-Thurston 2pi Theorem in the context of relatively hyperbolic groups." @default.
- W4300143850 created "2022-10-03" @default.
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- W4300143850 date "2006-01-13" @default.
- W4300143850 modified "2023-09-25" @default.
- W4300143850 title "Dehn filling in relatively hyperbolic groups" @default.
- W4300143850 doi "https://doi.org/10.48550/arxiv.math/0601311" @default.
- W4300143850 hasPublicationYear "2006" @default.
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