Intrinsic Properties of Spatial Graphs - Denison University

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Introduction Linking and Knotting Other Intrinsic Properties ConclusionReferencesK. Hake*, B. Mellor, M. Pittluck*: Topological symmetrygroups of complete bipartite graphs, in preparationC. Hughes*: Linked triangle pairs in a straight edgeembedding of K 6 , Pi Mu Epsilon J. 12 (2006) 213–218Y. Huh, C.B. Jeon: Knots and links in linear embeddings ofK 6 , J. Korean Math. Soc. 44 (2007) 661–671L. Ludwig, P. Arbisi*: Linking in straight-edge embeddingsof K 7 , J. Knot Theory Ramif. 19 (2010) 1431–1447B. Mellor: Complete bipartite graphs whose topologicalsymmetry groups are polyhedral, preprint (2011)Blake MellorIntrinsic Properties of Spatial Graphs
Introduction Linking and Knotting Other Intrinsic Properties ConclusionReferencesR. Naimi, E. Pavelescu: On the number of links in a linearlyembedded K 3,3,1 , preprint (2012)R. Naimi, E. Pavelescu: Linear embeddings of K 9 are triplelinked, preprint (2012)S. Negami: Ramsey theorems for knots, links and spatialgraphs, Trans. AMS 324 (1991) 527–541A. Politano*, D. Rowland: Knots in the canonical bookrepresentation of complete graphs, preprint (2011)J.L. Ramirez Alfonsin: Spatial graphs and orientedmatroids: the trefoil, Disc. Comp. Geom 22 (1999)149–158Blake MellorIntrinsic Properties of Spatial Graphs
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