A proof of Tait’s Conjecture on prime alternating -achiral knots

Author:

Ermotti Nicola,Cam Van Quach Hongler ,Weber Claude

Publisher

Cellule MathDoc/CEDRAM

Reference21 articles.

1. [1] Bleiler (S.).— “A note on unknotting number" Math. Proc. Cambridge Phil. Soc. 96, p. 469-471 (1984).

2. [2] Bonahon (F.) and Siebenmann (L.).— “New geometric splittings of classical knots, and the classification and symmetries of arborescent knots". See on Internet http://www-bcf.usc.edu/ fbonahon/Research/Preprints/

3. [3] Brouwer (L.).— “Über die periodischen Transformationen der Kugel" Math. Annalen 20, p. 39-41 (1920).

4. [4] Calvo (J.).— “Knot enumeration through flypes and twisted splices" Jour. Knot Theory and its Ramif. 6, p. 785-798 (1997).

5. [5] Constantin (A.) and Kolev (B.).— “The theorem of Kerekjarto on periodic homeomorphisms of the disc and the sphere" L’Ens. math. (2) 40, p. 193-204 (1994).

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1. Periodic projections of alternating knots;Topology and its Applications;2021-08

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