ON HABIRO'S Cn–MOVES AND VASSILIEV INVARIANTS OF ORDER n

DOI10.1142/S0218216599000031zbMath0942.57011MaRDI QIDQ4268002

Tatsuya Tsukamoto, Yoshiyuki Ohyama

Publication date: 20 December 1999

Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)

zbMATH Keywords

Vassiliev invariantone-branch tree diagram

Mathematics Subject Classification ID

Related Items (19)

NOTES ON SHARP MOVES FOR KNOTS ⋮ KNOTS WITH GIVEN FINITE TYPE INVARIANTS AND C_k-DISTANCES ⋮ DELTA DISTANCE AND VASSILIEV INVARIANTS OF KNOTS ⋮ ON THE C_n-DISTANCE AND VASSILIEV INVARIANTS ⋮ REMARKS ON C_n-MOVES FOR LINKS AND VASSILIEV INVARIANTS OF ORDER n ⋮ A C_n-MOVE FOR A KNOT AND THE COEFFICIENTS OF THE CONWAY POLYNOMIAL ⋮ C₂, C₃AND C₄-MOVES AND THE COEFFICIENT OF THE CONWAY POLYNOMIAL FOR KNOTS ⋮ C_n-MOVES, BRAID COMMUTATORS AND VASSILIEV KNOT INVARIANTS ⋮ Realization of Vassiliev invariants by unknotting number one knots ⋮ \(C_n\)-moves and \(V_n\)-equivalence for links ⋮ \(SC_n\)-moves and the \((n+1)\)-st coefficients of the Conway polynomials of links ⋮ An intrinsic nontriviality of graphs ⋮ THE C_k-GORDIAN COMPLEX OF KNOTS ⋮ KNOTS WITH GIVEN FINITE TYPE INVARIANTS AND CONWAY POLYNOMIAL ⋮ Intersection of two spheres in the metric space of knots by C_n-moves ⋮ A two dimensional lattice of knots by C_2m-moves ⋮ 2- AND 3-VARIATIONS AND FINITE TYPE INVARIANTS OF DEGREE 2 AND 3 ⋮ THE JACOBI DIAGRAM FOR A C_n-MOVE AND THE HOMFLY POLYNOMIAL ⋮ Cn-moves and the difference of Jones polynomials for links

Cites Work

• On a certain move generating link-homology
• Groups of ribbon knots
• On the Vassiliev knot invariants
• Remarks on the Vassiliev knot invariants coming from \(sl_ 2\)

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