The following pages link to Intrinsically knotted graphs (Q3651177):
Displaying 31 items.
- Knots in certain spatial graphs (Q1118860) (← links)
- Intrinsic knotting and linking of complete graphs (Q1597785) (← links)
- A new intrinsically knotted graph with 22 edges (Q2401569) (← links)
- Counting links and knots in complete graphs (Q2444958) (← links)
- Many, many more intrinsically knotted graphs (Q2453739) (← links)
- Intrinsic linking and knotting in virtual spatial graphs (Q2464765) (← links)
- Knots and links in spatial graphs: a survey (Q2575796) (← links)
- The minor minimal intrinsically chiral graphs (Q2659075) (← links)
- Intrinsically linked graphs with knotted components (Q2881366) (← links)
- INTRINSICALLY KNOTTED GRAPHS HAVE AT LEAST 21 EDGES (Q3067865) (← links)
- LINKING IN STRAIGHT-EDGE EMBEDDINGS OF K<sub>7</sub> (Q3067867) (← links)
- TRIANGLE-Y EXCHANGES ON INTRINSIC KNOTTING OF ALMOST COMPLETE AND COMPLETE PARTITE GRAPHS (Q3225640) (← links)
- GRAPHS WITH A KNOT OR 3-COMPONENT LINK IN EVERY SPATIAL EMBEDDING (Q3421556) (← links)
- (Q4005887) (← links)
- (Q4392821) (← links)
- Intrinsically knotted and 4-linked directed graphs (Q4565307) (← links)
- Recent developments in spatial graph theory (Q4635094) (← links)
- Order nine MMIK graphs (Q4635096) (← links)
- More intrinsically knotted graphs with 22 edges and the restoring method (Q4684558) (← links)
- PLANE CURVES IN AN IMMERSED GRAPH IN ℝ<sup>2</sup> (Q4922097) (← links)
- Intrinsic linking and knotting are arbitrarily complex in directed graphs (Q5035316) (← links)
- Tree densities in sparse graph classes (Q5046563) (← links)
- Capturing links in spatial complete graphs (Q5081309) (← links)
- Intrinsic linking and knotting in tournaments (Q5215809) (← links)
- Bipartite Intrinsically Knotted Graphs with 22 Edges (Q5272935) (← links)
- SOME RESULTS ON INTRINSICALLY KNOTTED GRAPHS (Q5386832) (← links)
- An Algorithm for Detecting Intrinsically Knotted Graphs (Q5418071) (← links)
- Linearly free graphs (Q6057892) (← links)
- Constructions stemming from nonseparating planar graphs and their Colin de Verdière invariant (Q6122324) (← links)
- Complete minors in complements of nonseparating planar graphs (Q6132814) (← links)
- Dips at small sizes for topological graph obstruction sets (Q6648257) (← links)
