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NTIS 바로가기Journal of the Mathematical Society of Japan, v.65 no.2, 2013년, pp. -
CHO, Sangbum , MCCULLOUGH, Darryl
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10.1007/BF01446565 K. Morimoto and M. Sakuma, On unknotting tunnels for knots, Math. Ann., 289 (1991), 143-167.
J. Berge, personal communication. He may be contacted at jberge@charter.net for additional information about Heegaard .
J. Berge, Some knots with surgeries yielding lens spaces, preprint.
10.1007/BF01456287 M. Boileau, M. Rost and H. Zieschang, On Heegaard decompositions of torus knot exteriors and related Seifert fibre spaces, Math. Ann., 279 (1988), 553-581.
10.2140/gt.2009.13.769 S. Cho and D. McCullough, The tree of knot tunnels, Geom. Topol., 13 (2009), 769-815.
10.2140/agt.2009.9.1 S. Cho and D. McCullough, Cabling sequences of tunnels of torus knots, Algebr. Geom. Topol., 9 (2009), 1-20.
10.1090/S0002-9939-09-10069-2 S. Cho and D. McCullough, Constructing knot tunnels using giant steps, Proc. Amer. Math. Soc., 138 (2010), 375-384.
10.1090/S0002-9947-2010-05248-1 S. Cho and D. McCullough, Tunnel leveling, depth, and bridge numbers, Trans. Amer. Math. Soc., 363 (2011), 259-280.
10.2140/pjm.2012.258.51 S. Cho and D. McCullough, Semisimple tunnels, Pacific J. math., 258 (2012), 51-89.
10.2748/tmj/1356038975 S. Cho and D. McCullough, Middle tunnels by splitting, Tohoku Math. J., 64 (2012), 469-488.
S. Cho and D. McCullough, software available at math.ou.edu/$\sim$dmccullough.
H. Goda and C. Hayashi, Genus two Heegaard splittings of exteriors of 1-genus 1-bridge knots, to appear in Kobe J. Math.
10.1142/S0218216505004238 D. J. Heath and H.-J. Song, Unknotting tunnels for $P(-2,3,7)$, J. Knot Theory Ramifications, 14 (2005), 1077-1085.
10.2140/agt.2011.11.2167 K. Ishihara, An algorithm for finding parameters of tunnels, Algebr. Geom. Topol., 11 (2011), 2167-2190.
J. Johnson, Bridge number and the curve complex..
10.1007/BF01388781 Y. Moriah, Heegaard splittings of Seifert fibered spaces, Invent. Math., 91 (1988), 465-481.
10.1017/S0305004100074028 K. Morimoto, M. Sakuma and Y. Yokota, Examples of tunnel number one knots which have the property “$1+1=3$”, Math. Proc. Cambridge Philos. Soc., 119 (1996), 113-118.
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