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'''Convex bipartite graph''' — ''[[выпуклый двудольный граф]].'' 

Let <math>\,G = (X,Y,E)</math> be a ''[[bipartite graph]]''. An ordering of <math>\,X</math> has
the '''[[adjacency property]]''' if for each <math>\,y \in Y</math> the neighbors of <math>\,y</math> in <math>\,X</math> are consecutive in the ordering of <math>\,X</math>. A bipartite graph
<math>\,G</math> is called '''convex bipartite''' if there is an ordering of <math>\,X</math> or of <math>\,Y</math> that has the adjacency property. A bipartite graph <math>\,G = (X,Y,E)</math> is '''[[biconvex bipartite graph|biconvex]]''' if there is an ordering of <math>\,X</math> and <math>\,Y</math> with the
adjacency property. Convex graphs contain the ''[[bipartite permutation graph|bipartite permutation graphs]]''.

==Литература==

* Евстигнеев В.А., Касьянов В.Н. Словарь по графам в информатике. — Новосибирск: Сибирское Научное Издательство, 2009.