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초록· 키워드
오류제보하기
We give a quotient of the ring Q[A±1, t±1] so that the Miya- zawa polynomial is a non-trivial invariant of welded links. Furthermore we show that this is also an invariant under the other forbidden move Fu, and so it is a fused isotopy invariant. Also, we give some quotient ring so that the index polynomial can be an invariant for welded links.
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참고문헌 (15)
참고문헌 신청
A. Fish / 2006 / Jones polynomial invariants / J. Knot Theory Ramifications 15 (3) : 339 ~ 350
B. Winter / 2009 / The classification of spun torus knots / J. Knot Theory Ramifications 9 (9) : 1287 ~ 1298
L. Kauffman / 1999 / Virtual knot theory / European J. Combin 20 (7) : 663 ~ 690
M. Goussarov / 2000 / Finite type invariants of classical and virtual knots / Topology 39 (5) : 1045 ~ 1068
N. Kamada / 2000 / Abstract link diagrams and virtual knots / J. Knot Theory Ramifications 9 (1) : 93 ~ 106
B. Winter / 2009 / The classification of spun torus knots / J. Knot Theory Ramifications 9 (9) : 1287 ~ 1298
L. Kauffman / 1999 / Virtual knot theory / European J. Combin 20 (7) : 663 ~ 690
M. Goussarov / 2000 / Finite type invariants of classical and virtual knots / Topology 39 (5) : 1045 ~ 1068
N. Kamada / 2000 / Abstract link diagrams and virtual knots / J. Knot Theory Ramifications 9 (1) : 93 ~ 106
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