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dc.contributor.author조상범-
dc.date.accessioned2018-03-22T08:32:41Z-
dc.date.available2018-03-22T08:32:41Z-
dc.date.issued2012-12-
dc.identifier.citationTohoku Mathematical Journal, 2012, 64(4), P.469-488en_US
dc.identifier.issn0040-8735-
dc.identifier.urihttps://www.jstage.jst.go.jp/article/tmj/64/4/64_469/_article/-char/en-
dc.identifier.urihttp://hdl.handle.net/20.500.11754/50828-
dc.description.abstractFor a genus-1 1-bridge knot in $S^3$, that is, a $(1,1)$-knot, a middle tunnel is a tunnel that is not an upper or lower tunnel for some $(1,1)$-position. Most torus knots have a middle tunnel, and non-torus-knot examples were obtained by Goda, Hayashi, and Ishihara. We generalize their construction and calculate the slope invariants for the resulting middle tunnels. In particular, we obtain the slope sequence of the original example of Goda, Hayashi, and Ishiharaen_US
dc.description.sponsorshipThe first author was supported in part by the research fund of Hanyang University (HY-2011-N).The second author was supported in part by NSF grant DMS-0802424.en_US
dc.language.isoenen_US
dc.publisherMathematical Institute of Tohoku Universityen_US
dc.subjectKey words and phrasesen_US
dc.subjectKnoten_US
dc.subjecttunnelen_US
dc.subject(1,1)en_US
dc.subjecttorus knot.en_US
dc.titleMIDDLE TUNNELS BY SPLITTINGen_US
dc.typeArticleen_US
dc.relation.no4-
dc.relation.volume64-
dc.identifier.doi10.2748/tmj/1356038975-
dc.relation.page469-488-
dc.relation.journalTOHOKU MATHEMATICAL JOURNAL-
dc.contributor.googleauthorCho, Sang-bum-
dc.contributor.googleauthorMcCullough, Darryl-
dc.relation.code2012209500-
dc.sector.campusS-
dc.sector.daehakCOLLEGE OF EDUCATION[S]-
dc.sector.departmentDEPARTMENT OF MATHEMATICS EDUCATION-
dc.identifier.pidscho-
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COLLEGE OF EDUCATION[S](사범대학) > MATHEMATICS EDUCATION(수학교육과) > Articles
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