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graphs that can be embedded into the plane, i.e. that can be drawn without crossings between the lines representing edges.

9 votes

Is a distributive lattice planar iff it admits no B3 sublattice?

It's already been answered positively, but here's another argument that shows something a little stronger: every finite distributive lattice either contains a B3 (and is not planar) or it can be drawn …
David Eppstein's user avatar
6 votes

Generalizations of Planar Graphs

Another possibility is a family of concepts related to thickness: the minimum number of colors one needs to color the edges in a drawing of the graph in the plane such that edges of the same color do …
David Eppstein's user avatar
15 votes

Generalizations of Planar Graphs

There are many generalizations, but one of my favorites is "neighborhood systems": intersection graphs of systems of balls in a Euclidean space of bounded dimension, with the property that any point o …
David Eppstein's user avatar
5 votes
Accepted

Planar layouts of bipartite graphs

Any planar graph can be drawn with curves for the edges and its vertices in any position in the plane. But with straight line segment edges, it's not always possible, even for graphs in which every ve …
David Eppstein's user avatar