Finite type invariant and Inventiones Mathematicae

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Finite type invariant and Inventiones Mathematicae

Finite type invariant vs. Inventiones Mathematicae

In the mathematical theory of knots, a finite type invariant, or Vassiliev invariant, is a knot invariant that can be extended (in a precise manner to be described) to an invariant of certain singular knots that vanishes on singular knots with m + 1 singularities and does not vanish on some singular knot with 'm' singularities. Inventiones Mathematicae is a mathematical journal published monthly by Springer Science+Business Media.

Similarities between Finite type invariant and Inventiones Mathematicae

Finite type invariant and Inventiones Mathematicae have 0 things in common (in Unionpedia).

The list above answers the following questions

What Finite type invariant and Inventiones Mathematicae have in common
What are the similarities between Finite type invariant and Inventiones Mathematicae

Finite type invariant and Inventiones Mathematicae Comparison

Finite type invariant has 17 relations, while Inventiones Mathematicae has 14. As they have in common 0, the Jaccard index is 0.00% = 0 / (17 + 14).

References

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