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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2017.6
- 수록면
- 331 - 360 (30page)
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초록· 키워드
오류제보하기
Unknotting numbers for torus knots and links are well known. In this paper, we present a new approach to determine the position of unknotting number crossing changes in a toric braid such that the closure of the resultant braid is equivalent to the trivial knot or link. Further we give unknotting numbers of more than $600$ knots.
목차
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참고문헌 (9)
참고문헌 신청
S. Bleiler / 1984 / A note on unknotting number / Math. Proc. Cambridge Philos. Soc. 96:469~471
J. Hoste / 1998 / The first 1,701,936 knots / Math. Intelligencer 20:33~48
J. Hoste / 1999 / Knotscape
S. Jablan / Linknot–knot theory by computer / World Scientific
P. Kronheimer / 1993 / Gauge theory for embedded surfaces, I / Topology 32:773~826
J. Hoste / 1998 / The first 1,701,936 knots / Math. Intelligencer 20:33~48
J. Hoste / 1999 / Knotscape
S. Jablan / Linknot–knot theory by computer / World Scientific
P. Kronheimer / 1993 / Gauge theory for embedded surfaces, I / Topology 32:773~826
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