The following pages link to Three Dimensions of Knot Coloring (Q2928649):
Displaying 11 items.
- Dehn colorings and vertex-weight invariants for spatial graphs (Q2072113) (← links)
- The Trieste look at knot theory (Q2884344) (← links)
- Any 11-Colorable knot can be colored with at most six colors (Q2939933) (← links)
- Dehn coloring and the dimer model for knots (Q2977922) (← links)
- A note on Dehn colorings and invariant factors (Q4645691) (← links)
- Link colorings and the Goeritz matrix (Q4977900) (← links)
- Palettes of Dehn colorings for spatial graphs and the classification of vertex conditions (Q4992355) (← links)
- Group presentations for links in thickened surfaces (Q4992359) (← links)
- The minimization of the number of colors is different at p = 11 (Q5262986) (← links)
- Knot Colorings: Coloring and Goeritz Matrices (Q5885239) (← links)
- Integral region choice problems on link diagrams (Q6144559) (← links)