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by A. Stoimenow
http://guests.mpim-bonn.mpg.de/alex/bound.ps.gz
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Abstract:

Abstract. We treat an enumeration problem of chord diagrams, which is shown to yield an upper bound for the dimension of the space of Vassiliev invariants for knots. We give an asymptotical

Citations

140 An Introduction to Combinatorial Analysis – Riordan - 1958
77 On the Vassiliev knot invariants, Topology 34 – Bar-Natan - 1995
69 On the structure of Hopf algebras – Milnor, Moore - 1965
60 Cohomology of knot spaces; in Theory of singularities and its applications – Vassiliev - 1990
41 Knot polynomials and Vassiliev’s invariants – Birman, Lin - 1993
16 An upper bound for the number of Vassiliev knot invariants, Jour. of Knot Theory and its Ramifications – Chmutov, Duzhin - 1994
11 On Gusarov's groups of knots – Stanford - 1995
10 Cyclic Homology, Grundlehren der Mathematischen Wissenschaften 301 – Loday - 1992
9 Theorem of Poincar'e-BirkhoffWitt, logarithm and representations of the symmetric group whose order are the Stirling numbers – Reutenauer - 1986
7 Groups of ribbon knots, q-alg/9502017 and Columbia University preprint – Ng - 1995
1 On the number of chord diagrams, preprint – Stoimenow
1 Eulerian idempotents and pure braid cohomology, preprint – numbers