SOME RESULTS ON INTRINSICALLY KNOTTED GRAPHS
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Publication:5386832
DOI10.1142/S021821650700552XzbMath1162.57003MaRDI QIDQ5386832
Joel Foisy, Jacob Hendricks, Paul Blain, Jason LaCombe, Garry S. Bowlin, Thomas R. Fleming
Publication date: 14 May 2008
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
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Related Items (20)
INTRINSICALLY LINKED GRAPHS WITH KNOTTED COMPONENTS ⋮ Ideal spatial graph configurations ⋮ Intrinsically \(n\)-linked complete graphs ⋮ Bipartite intrinsically knotted graphs with 23 edges ⋮ A new intrinsically knotted graph with 22 edges ⋮ Hadwiger numbers of self-complementary graphs ⋮ TRIANGLE-Y EXCHANGES ON INTRINSIC KNOTTING OF ALMOST COMPLETE AND COMPLETE PARTITE GRAPHS ⋮ Maximal knotless graphs ⋮ Constructions stemming from nonseparating planar graphs and their Colin de Verdière invariant ⋮ Graphs of 20 edges are 2-apex, hence unknotted ⋮ Counting links and knots in complete graphs ⋮ Many, many more intrinsically knotted graphs ⋮ Recent developments in spatial graph theory ⋮ Order nine MMIK graphs ⋮ The 𝐾_{𝑛+5} and 𝐾_{3²,1ⁿ} families and obstructions to 𝑛-apex. ⋮ More intrinsically knotted graphs with 22 edges and the restoring method ⋮ The braid shelf ⋮ INTRINSICALLY KNOTTED GRAPHS HAVE AT LEAST 21 EDGES ⋮ Most graphs are knotted ⋮ Bipartite Intrinsically Knotted Graphs with 22 Edges
Cites Work
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- Graph minors. XX: Wagner's conjecture
- Knots in certain spatial graphs
- Sachs' linkless embedding conjecture
- More intrinsically knotted graphs
- Intrinsically knotted graphs
- A newly recognized intrinsically knotted graph
- INTRINSICALLY n-LINKED GRAPHS
- SOME NEW INTRINSICALLY 3-LINKED GRAPHS
- GRAPHS WITH DISJOINT LINKS IN EVERY SPATIAL EMBEDDING
- Intrinsically triple linked complete graphs
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