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Annular Dehn fillings | | Cameron McA. Gordon
; Ying-Qing Wu
; | | Date: |
31 Oct 2000 | | Subject: | Geometric Topology MSC-class: 57N10 | math.GT | | Abstract: | We show that if a simple 3-manifold $M$ has two Dehn fillings at distance $Delta geq 4$, each of which contains an essential annulus, then $M$ is one of three specific 2-component link exteriors in $S^3$. One of these has such a pair of annular fillings with $Delta = 5$, and the other two have pairs with $Delta = 4$. | | Source: | arXiv, math.GT/0010327 | | Services: | Forum | Review | PDF | Favorites | |
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