Mathematics – Geometric Topology
Scientific paper
2008-10-21
Mathematics
Geometric Topology
12 pages, 3 figures
Scientific paper
We analyse the asymptotical growth of Vassiliev invariants on non-periodic flow lines of ergodic vector fields on domains of $\R^3$. More precisely, we show that the asymptotics of Vassiliev invariants is completely determined by the helicity of the vector field. As an application, we determine the asymptotic Alexander and Jones polynomials and give a formula for the asymptotic Kontsevich integral.
Baader Sebastian
Marche Julien
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