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### Subgraph isomorphism problem on 2d triangular lattices.

Is there an efficient (possibly probabilistic/approximate) algorithm for determining whether a particular graph is the subgraph of an infinite two dimensional triangular lattice? How about three ...

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### Minimum spanning subgraph with at least one incoming and one outgoing edge

Given a single-component, directed acyclic graph with one source (vertex with only outgoing edges) and one sink (vertex with only incoming edges), I'd like to find a minimum spanning subgraph which ...

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### almost-bipartite nearly-isolated subgraphs

I am looking for examples/families of graphs with the following (maybe vague-sounding at first) property: the graph $G$ has a relatively large subgraph $B$ such that $B$ is bipartite-plus-a-few-edges ...