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- Kontsevich_invariant abstract "In the mathematical theory of knots, the Kontsevich invariant, also known as the Kontsevich integral of an oriented framed link, is a universal Vassiliev invariant in the sense that any coefficient of the Kontsevich invariant is of a finite type, and conversely any finite type invariant can be presented as a linear combination of such coefficients. It was defined by Maxim Kontsevich.The Kontsevich invariant is a universal quantum invariant in the sense that any quantum invariant may be recovered by substituting the appropriate weight system into any Jacobi diagram.".
- Kontsevich_invariant wikiPageExternalLink Quantum_Invariants.
- Kontsevich_invariant wikiPageID "18700023".
- Kontsevich_invariant wikiPageLength "7762".
- Kontsevich_invariant wikiPageOutDegree "34".
- Kontsevich_invariant wikiPageRevisionID "684540998".
- Kontsevich_invariant wikiPageWikiLink Alexander_polynomial.
- Kontsevich_invariant wikiPageWikiLink Category:Knot_invariants.
- Kontsevich_invariant wikiPageWikiLink Connected_sum.
- Kontsevich_invariant wikiPageWikiLink Finite_type_invariant.
- Kontsevich_invariant wikiPageWikiLink Hopf_algebra.
- Kontsevich_invariant wikiPageWikiLink Jones_polynomial.
- Kontsevich_invariant wikiPageWikiLink Knizhnik–Zamolodchikov_equations.
- Kontsevich_invariant wikiPageWikiLink Knot_theory.
- Kontsevich_invariant wikiPageWikiLink Lie_algebra.
- Kontsevich_invariant wikiPageWikiLink Linear_combination.
- Kontsevich_invariant wikiPageWikiLink Link_(knot_theory).
- Kontsevich_invariant wikiPageWikiLink Maxim_Kontsevich.
- Kontsevich_invariant wikiPageWikiLink Monodromy.
- Kontsevich_invariant wikiPageWikiLink Monoidal_category.
- Kontsevich_invariant wikiPageWikiLink Quantum_invariant.
- Kontsevich_invariant wikiPageWikiLink Tangle_(mathematics).
- Kontsevich_invariant wikiPageWikiLink File:JacobiDiag.png.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_4T1.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_4T2.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_4T3.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_4T4.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_AS1.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_AS2.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_FI.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_IHXH.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_IHXI.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_IHXX.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_STUS.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_STUT.svg.
- Kontsevich_invariant wikiPageWikiLink File:Jacobi_diagram_STUU.svg.
- Kontsevich_invariant wikiPageWikiLinkText "Kontsevich integral".
- Kontsevich_invariant wikiPageWikiLinkText "Kontsevich invariant".
- Kontsevich_invariant wikiPageUsesTemplate Template:Cite_book.
- Kontsevich_invariant wikiPageUsesTemplate Template:Math.
- Kontsevich_invariant wikiPageUsesTemplate Template:Mvar.
- Kontsevich_invariant wikiPageUsesTemplate Template:Reflist.
- Kontsevich_invariant subject Category:Knot_invariants.
- Kontsevich_invariant hypernym Invariant.
- Kontsevich_invariant type Invariant.
- Kontsevich_invariant comment "In the mathematical theory of knots, the Kontsevich invariant, also known as the Kontsevich integral of an oriented framed link, is a universal Vassiliev invariant in the sense that any coefficient of the Kontsevich invariant is of a finite type, and conversely any finite type invariant can be presented as a linear combination of such coefficients.".
- Kontsevich_invariant label "Kontsevich invariant".
- Kontsevich_invariant sameAs Q623129.
- Kontsevich_invariant sameAs Invariante_de_Kontsevich.
- Kontsevich_invariant sameAs コンツェビッチ不変量.
- Kontsevich_invariant sameAs m.04gvrb8.
- Kontsevich_invariant sameAs Q623129.
- Kontsevich_invariant wasDerivedFrom Kontsevich_invariant?oldid=684540998.
- Kontsevich_invariant isPrimaryTopicOf Kontsevich_invariant.