A note on knot fertility. II
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Publication:6155548
DOI10.1007/s10474-023-01317-7arXiv2210.11067OpenAlexW4362620162MaRDI QIDQ6155548
No author found.
Publication date: 5 June 2023
Published in: Acta Mathematica Hungarica (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2210.11067
Cites Work
- Embedded annuli and Jones' conjecture
- The classification of alternating links
- On the genus of the alternating knot. II
- A spanning tree expansion of the Jones polynomial
- State models and the Jones polynomial
- Jones polynomials and classical conjectures in knot theory
- The minimal number of Seifert circles equals the braid index of a link
- On the Kauffman polynomial of an adequate link
- Kauffman's polynomial and alternating links
- Genus of alternating link types
- Knots of genus one or on the number of alternating knots of given genus
- Bypasses for rectangular diagrams. A proof of the Jones conjecture and related questions
- On fertility of knot shadows
- Seifert circles and knot polynomials
- Jones polynomials and classical conjectures in knot theory. II
- Braids and the Jones Polynomial
- Knot fertility and lineage
- A NOTE ON KNOT FERTILITY
- Minimal genus and fibering of canonical surfaces via disk decomposition
- A quantitative Birman–Menasco finiteness theorem and its application to crossing number
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