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• W2950470605 abstract "The aim of this paper is to demonstrate that very many Dehn fillings on a cusped hyperbolic 3-manifold yield a 3-manifold which is irreducible, atoroidal and not Seifert fibred, and which has infinite, word hyperbolic fundamental group. We establish an extension of the Thurston-Gromov $2pi$ theorem by showing that if each filling slope has length more than six, then the resulting 3-manifold has all the above properties. We also give a combinatorial version of the $2pi$ theorem which relates to angled ideal triangulations. We apply these techniques by studying surgery along alternating links." @default.
• W2950470605 created "2019-06-27" @default.
• W2950470605 creator A5035732479 @default.
• W2950470605 date "1998-08-28" @default.
• W2950470605 modified "2023-09-27" @default.
• W2950470605 title "Word hyperbolic Dehn surgery" @default.
• W2950470605 cites W1602669753 @default.
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• W2950470605 hasPublicationYear "1998" @default.
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