Let G = (X ∪ Y, E) be a bipartite graph such that the vertices are partitioned into two groups X and Y , and each edge has one end point in X and one end point in Y . A 2-1 generalized matching is a set of edges S ⊂ E satisfying the following two conditions: 1. Every vertex in X belongs to at most two edges in S. 2. Every vertex in Y belongs to at most one edge in S. Give an algorithm to find the size (number of edges) of maximum 2-1 generalized matching
Let G = (X ∪ Y, E) be a bipartite graph such that the vertices are partitioned into two groups X and Y , and each edge has one end point in X and one end point in Y . A 2-1 generalized matching is a set of edges S ⊂ E satisfying the following two conditions: 1. Every vertex in X belongs to at most two edges in S. 2. Every vertex in Y belongs to at most one edge in S. Give an algorithm to find the size (number of edges) of maximum 2-1 generalized matching
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Let G = (X ∪ Y, E) be a bipartite graph such that the vertices are partitioned into two groups X
and Y , and each edge has one end point in X and one end point in Y .
A 2-1 generalized matching is a set of edges S ⊂ E satisfying the following two conditions:
1. Every vertex in X belongs to at most two edges in S.
2. Every vertex in Y belongs to at most one edge in S.
Give an
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