Bound Graph Polysemy
Copyright policy )Bound Graph Polysemy
Bound polysemy is the property of any pair $(G_1, G_2)$ of graphs on a shared vertex set $V$ for which there exists a partial order on $V$ such that any pair of vertices has an upper bound precisely when the pair is an edge in $G_1$ and a lower bound precisely when it is an edge in $G_2$. We examine several special cases and prove a characterization of the bound polysemic pairs that illuminates a connection with the squared graphs.
Combinatorics of partially ordered sets, polysemy, Graph representations (geometric and intersection representations, etc.), comparability graph, Hasse diagram, bound graph
Combinatorics of partially ordered sets, polysemy, Graph representations (geometric and intersection representations, etc.), comparability graph, Hasse diagram, bound graph
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