A Cn-MOVE FOR A KNOT AND THE COEFFICIENTS OF THE CONWAY POLYNOMIAL

DOI10.1142/S0218216508006403zbMath1149.57012MaRDI QIDQ3526568

Yoshiyuki Ohyama, Harumi Yamada

Publication date: 25 September 2008

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

zbMATH Keywords

Vassiliev invariantConway polynomial\(C_n\)-move

Mathematics Subject Classification ID

Related Items (8)

ON THE C_n-DISTANCE AND VASSILIEV INVARIANTS ⋮ Characterization of finite type string link invariants of degree <5 ⋮ Gromov hyperbolicity and a variation of the Gordian complex ⋮ \(SC_n\)-moves and the \((n+1)\)-st coefficients of the Conway polynomials of links ⋮ A LOWER BOUND FOR THE NUMBER OF FORBIDDEN MOVES TO UNKNOT A LONG VIRTUAL KNOT ⋮ Intersection of two spheres in the metric space of knots by C_n-moves ⋮ A two dimensional lattice of knots by C_2m-moves ⋮ Cn-moves and the difference of Jones polynomials for links

Cites Work

• Realization of Vassiliev invariants by unknotting number one knots
• Delta-unknotting operation and the second coefficient of the Conway polynomial
• On a certain move generating link-homology
• On the Vassiliev knot invariants
• Claspers and finite type invariants of links
• Braid commutators and Vassiliev invariants
• Knot polynomials and Vassiliev's invariants
• KNOTS WITH GIVEN FINITE TYPE INVARIANTS AND CONWAY POLYNOMIAL
• On Gusarov's groups of knots
• ON HABIRO'S C_n–MOVES AND VASSILIEV INVARIANTS OF ORDER n
• A Move on Diagrams that Generates S-Equivalence of Knots
• REMARKS ON C_n-MOVES FOR LINKS AND VASSILIEV INVARIANTS OF ORDER n
• C₂, C₃AND C₄-MOVES AND THE COEFFICIENT OF THE CONWAY POLYNOMIAL FOR KNOTS
• New points of view in knot theory

This page was built for publication: A C_n-MOVE FOR A KNOT AND THE COEFFICIENTS OF THE CONWAY POLYNOMIAL