It is the graph-theoretic analogue of the topological rose, a space of
When the context of graph theory is clear, it can be called more simply a bouquet.
In particular, every cellularly embedded graph can be reduced to an embedded bouquet by a partial duality applied to the edges of any spanning tree of the graph,[2] or alternatively by contracting the edges of any spanning tree.
In graph-theoretic approaches to group theory, every Cayley–Serre graph (a variant of Cayley graphs with doubled edges) can be represented as the covering graph of a bouquet.
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