3 Generalized matching Consider an undirected bipartite graph G = (VUU, E). We want to find...
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3 Generalized matching Consider an undirected bipartite graph G = (VUU, E). We want to find a maximum generalized matching M (subset of the edges E) between vertices in V and U, such that each vertex in v is matched to at most one vertex in U, and a vertex u in U is matched to at most dy vertices i V. For each node u in U, the upper bound d is given as part of the input. The example below shows an example of a generalized matching of size 5 (the upper bounds are written next to the vertices). V Give an algorithm to find a maximal generalized matching. U 2 2 3 3 Generalized matching Consider an undirected bipartite graph G = (VUU, E). We want to find a maximum generalized matching M (subset of the edges E) between vertices in V and U, such that each vertex in v is matched to at most one vertex in U, and a vertex u in U is matched to at most dy vertices i V. For each node u in U, the upper bound d is given as part of the input. The example below shows an example of a generalized matching of size 5 (the upper bounds are written next to the vertices). V Give an algorithm to find a maximal generalized matching. U 2 2 3
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THEORY A Bipartite graph is a graph whose vertices is divided into two independent subsets U and Vsuch that every edge U V either connects a vertex fr... View the full answer
Related Book For
Fundamentals of Thermodynamics
ISBN: 978-0471152323
6th edition
Authors: Richard E. Sonntag, Claus Borgnakke, Gordon J. Van Wylen
Posted Date:
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