Vassiliev invariants of two component links and the Casson-Walker invariant

DOI10.1016/S0040-9383(96)00047-XzbMath0880.57003MaRDI QIDQ1360150

Charles Livingston, Paul A. Kirk

Publication date: 8 February 1998

Published in: Topology (Search for Journal in Brave)

zbMATH Keywords

Vassiliev invariantCasson-Walker invariantamphicheiral linkstwo-disjoint-components link

Mathematics Subject Classification ID

Related Items (11)

THE MODULE OF TWO-CHORD DIAGRAMS FOR ORIENTED KNOTS OF ZERO WINDING NUMBER IN THE SOLID TORUS ⋮ A TYPE 2 POLYNOMIAL INVARIANT OF LINKS DERIVED FROM THE CASSON-WALKER INVARIANT ⋮ THE CASSON–WALKER–LESCOP INVARIANT AND LINK INVARIANTS ⋮ Topological isotopy and Cochran’s derived invariants ⋮ ACHIRALITY AND LINKING NUMBERS OF LINKS ⋮ n-QUASI-ISOTOPY I: QUESTIONS OF NILPOTENCE ⋮ On a higher integral invariant for closed magnetic lines, revisited ⋮ Self C2-equivalence of two-component links and invariants of link maps ⋮ On a new integral formula for an invariant of 3-component oriented links ⋮ Homotopy on spatial graphs and generalized Sato-Levine invariants ⋮ A SIMPLE FORMULA FOR THE CASSON–WALKER INVARIANT

This page was built for publication: Vassiliev invariants of two component links and the Casson-Walker invariant