#### Volume 9, issue 1 (2009)

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Cabling sequences of tunnels of torus knots

### Sangbum Cho and Darryl McCullough

Algebraic & Geometric Topology 9 (2009) 1–20
##### Bibliography
 1 E Akbas, A presentation for the automorphisms of the 3–sphere that preserve a genus two Heegaard splitting, Pacific J. Math. 236 (2008) 201 MR2407105 2 M Boileau, M Rost, H Zieschang, On Heegaard decompositions of torus knot exteriors and related Seifert fibre spaces, Math. Ann. 279 (1988) 553 MR922434 3 S Cho, Homeomorphisms of the 3–sphere that preserve a Heegaard splitting of genus two, Proc. Amer. Math. Soc. 136 (2008) 1113 MR2361888 4 S Cho, D McCullough, Constructing knot tunnels using giant steps arXiv:0812.1382 5 S Cho, D McCullough, The tree of knot tunnels, Geom. Topol. 13 (2009) 769 6 S Cho, D McCullough, Tunnel leveling, depth, and bridge numbers arXiv:0812.1396 7 S Cho, D McCullough, Software 8 Y Moriah, Heegaard splittings of Seifert fibered spaces, Invent. Math. 91 (1988) 465 MR928492 9 M Scharlemann, Automorphisms of the 3–sphere that preserve a genus two Heegaard splitting, Bol. Soc. Mat. Mexicana $(3)$ 10 (2004) 503 MR2199366 10 M Scharlemann, A Thompson, Unknotting tunnels and Seifert surfaces, Proc. London Math. Soc. $(3)$ 87 (2003) 523 MR1990938