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Article overview
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Annular and boundary reducing Dehn fillings | Cameron McA. Gordon
; Ying-Qing Wu
; | Date: |
20 Oct 1998 | Subject: | Geometric Topology MSC-class: 57N10 | math.GT | Abstract: | A manifold M is simple if it contains no essential disk, sphere, annulus or torus. If M is simple and two Dehn fillings M(r_1), M(r_2) are nonsimple, then there is an upper bound on Delta(r_1,r_2), the geometric intersection number between r_1 and r_2. There are 10 possibilities, depending on the types of M(r_i). In this paper it will be shown that if M(r_1) contains an essential disk and M(r_2) contains an essential annulus, then Delta(r_1,r_2) is at most two. This completes the determination of the best possible upper bounds on Delta(r_1, r_2) for all ten cases. | Source: | arXiv, math.GT/9810126 | Services: | Forum | Review | PDF | Favorites |
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