Any nontrivial knot projection with no triple chords has a monogon or a bigon
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Publication:5156484
zbMath1476.57010arXiv2108.10133MaRDI QIDQ5156484
Publication date: 18 October 2021
Full work available at URL: https://arxiv.org/abs/2108.10133
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Cites Work
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- Triple chords and strong (1, 2) homotopy
- A partial order of knots
- Invariants of curves and fronts via Gauss diagrams
- Claspers and finite type invariants of links
- Knot polynomials and Vassiliev's invariants
- Knot Projections
- Strong and weak (1, 2) homotopies on knot projections and new invariants
- A distance on the equivalence classes of spherical curves generated by deformations of type RI
- Finite type invariants and n-equivalence of 3-manifolds
- PLANE CURVES IN AN IMMERSED GRAPH IN ℝ2
- Space of chord diagrams on spherical curves
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