The bipartite matching problem requires assigning each object on the left side to a distinct and compatible object on the right side. Formally, it seeks a bijection from the left set to the right set that follows the edges of the graph.
Conditions: Given a bipartite graph.; Edges represent allowable pairings.; Goal is to establish a one-to-one pairing for the left vertices.
The bipartite matching problem requires assigning each object on the left side to a distinct and compatible object on the right side. Formally, it seeks a bijection from the left set to the right set that follows the edges of the graph.
Conditions: Given a bipartite graph.; Edges represent allowable pairings.; Goal is to establish a one-to-one pairing for the left vertices.
A bipartite graph is a graph whose vertices are divided into two disjoint sets, called left vertices and right vertices. Every vertex belongs to exactly one side, and every edge connects a left vertex to a right vertex.
Conditions: The graph is a simple graph.; The vertex set is partitioned into two disjoint subsets.; The two endpoints of each edge belong to opposite sides.
A bipartite graph is a graph whose vertices are divided into two disjoint sets, called left vertices and right vertices. Every vertex belongs to exactly one side, and every edge connects a left vertex to a right vertex.
Conditions: The graph is a simple graph.; The vertex set is partitioned into two disjoint subsets.; The two endpoints of each edge belong to opposite sides.