The 𝐾_{𝑛+5} and 𝐾_{3²,1ⁿ} families and obstructions to 𝑛-apex.

DOI10.1090/conm/689/13856zbMath1390.05050arXiv1603.00885OpenAlexW4242108867MaRDI QIDQ4635099

Thomas W. Mattman, Michael Pierce

Publication date: 13 April 2018

Published in: Contemporary Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1603.00885

Mathematics Subject Classification ID

Planar graphs; geometric and topological aspects of graph theory (05C10)

Related Items (5)

\(k\)-apices of minor-closed graph classes. I: Bounding the obstructions ⋮ Maximal knotless graphs ⋮ Recent developments in spatial graph theory ⋮ Order nine MMIK graphs ⋮ Minor obstructions for apex-pseudoforests

Cites Work

• Unnamed Item
• Graphs of 20 edges are 2-apex, hence unknotted
• Graph minors. XX: Wagner's conjecture
• Many, many more intrinsically knotted graphs
• Primitive spatial graphs and graph minors
• Graphs on 21 edges that are not 2-apex
• Über eine Eigenschaft der ebenen Komplexe
• SOME RESULTS ON INTRINSICALLY KNOTTED GRAPHS

This page was built for publication: The 𝐾_{𝑛+5} and 𝐾_{3²,1ⁿ} families and obstructions to 𝑛-apex.