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Graph theoretical questions with a topological flavour. For example, graphs on surfaces, spatial embeddings, and geometric graphs. Use the graph-drawing tag for questions specific to graph drawing (e.g. crossing numbers).

5 votes
0 answers
81 views

When does the ΔY-family of a simple graph contain multigraphs?

Given a graph $G$, its ΔY-family is the smallest family of graphs that contains $G$ and is closed under ΔY- and YΔ-transformations. Since YΔ-transformations can introduce multi-edges, the ΔY-family of …
M. Winter's user avatar
  • 13.6k
6 votes
1 answer
141 views

Embedding linklessly embeddable graphs without Borromean rings

A linklessly embeddable graph is a graph which can be embedded into $\Bbb R^3$ so that no two of its cycles are linked. For example, the Petersen graph is not such a graph. Now, I can think of another …
M. Winter's user avatar
  • 13.6k
10 votes
2 answers
577 views

Is there a "simplest" way to embed a graph in 3-space?

I consider embeddings of graphs into 3-space with edges embedded as arbitrary curves. In the simplest (non-trivial) case the graph $G$ is a cycle or union of cycles, in which case the embeddings can a …
M. Winter's user avatar
  • 13.6k
10 votes
3 answers
435 views

Do triple-linked graphs exist?

Lets say that a finite simple graph $G$ is (intrinsically) fully triple-linked if for each embedding of $G$ into $\Bbb R^3$ we can find three disjoint cycles $C_1,C_2,C_3\subset G$ whose embeddings ar …
M. Winter's user avatar
  • 13.6k