Distinguishing surface-links described by 4-charts with two crossings and eight black vertices
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Publication:6198940
DOI10.1142/s021821652350092xOpenAlexW4389856735MaRDI QIDQ6198940
Publication date: 23 February 2024
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s021821652350092x
Planar graphs; geometric and topological aspects of graph theory (05C10) Relations of low-dimensional topology with graph theory (57M15) Higher-dimensional knots and links (57K45)
Cites Work
- The closure of a surface braid represented by a 4-chart with at most one crossing is a ribbon surface
- Any chart with at most one crossing is a ribbon chart
- A characterization of groups of closed orientable surfaces in 4-space
- Surfaces in 4-space
- On charts with two crossings II
- The structure of a minimal \(n\)-chart with two crossings. II. Neighbourhoods of \(\Gamma _1\cup \Gamma _{n-1}\)
- SURFACES IN R4 OF BRAID INDEX THREE ARE RIBBON
- Quandle cohomology and state-sum invariants of knotted curves and surfaces
- The structure of a minimal n-chart with two crossings I: Complementary domains of Γ1 ∪ Γn−1
- THE CLOSURES OF SURFACE BRAIDS OBTAINED FROM MINIMAL n-CHARTS WITH FOUR WHITE VERTICES
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