Definitions from Wikipedia (Ear decomposition)
▸ noun: In graph theory, an ear of an undirected graph G is a path P where the two endpoints of the path may coincide, but where otherwise no repetition of edges or vertices is allowed, so every internal vertex of P has degree two in G. An ear decomposition of an undirected graph G is a partition of its set of edges into a sequence of ears, such that the one or two endpoints of each ear belong to earlier ears in the sequence and such that the internal vertices of each ear do not belong to any earlier ear.
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▸ noun: In graph theory, an ear of an undirected graph G is a path P where the two endpoints of the path may coincide, but where otherwise no repetition of edges or vertices is allowed, so every internal vertex of P has degree two in G. An ear decomposition of an undirected graph G is a partition of its set of edges into a sequence of ears, such that the one or two endpoints of each ear belong to earlier ears in the sequence and such that the internal vertices of each ear do not belong to any earlier ear.
▸ Words similar to ear decomposition
▸ Usage examples for ear decomposition
▸ Idioms related to ear decomposition
▸ Wikipedia articles (New!)
▸ Words that often appear near ear decomposition
▸ Rhymes of ear decomposition
▸ Invented words related to ear decomposition